--- /srv/rebuilderd/tmp/rebuilderdci2I3q/inputs/python-sfepy-doc_2026.1-1_all.deb
+++ /srv/rebuilderd/tmp/rebuilderdci2I3q/out/python-sfepy-doc_2026.1-1_all.deb
├── file list
│ @@ -1,3 +1,3 @@
│  -rw-r--r--   0        0        0        4 2026-04-26 08:00:46.000000 debian-binary
│ --rw-r--r--   0        0        0    28172 2026-04-26 08:00:46.000000 control.tar.xz
│ --rw-r--r--   0        0        0 12572308 2026-04-26 08:00:46.000000 data.tar.xz
│ +-rw-r--r--   0        0        0    28196 2026-04-26 08:00:46.000000 control.tar.xz
│ +-rw-r--r--   0        0        0 12569832 2026-04-26 08:00:46.000000 data.tar.xz
├── control.tar.xz
│ ├── control.tar
│ │ ├── ./md5sums
│ │ │ ├── ./md5sums
│ │ │ │┄ Files differ
├── data.tar.xz
│ ├── data.tar
│ │ ├── file list
│ │ │ @@ -1,13 +1,13 @@
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/share/
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/share/doc/
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/
│ │ │ --rw-r--r--   0 root         (0) root         (0)  3829078 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/SfePy.pdf.gz
│ │ │ +-rw-r--r--   0 root         (0) root         (0)  3828988 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/SfePy.pdf.gz
│ │ │  -rw-r--r--   0 root         (0) root         (0)     1539 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/changelog.Debian.gz
│ │ │  -rw-r--r--   0 root         (0) root         (0)     1802 2025-02-13 12:23:41.000000 ./usr/share/doc/python-sfepy-doc/copyright
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/examples/
│ │ │  -rw-r--r--   0 root         (0) root         (0)        0 2026-03-26 17:24:19.000000 ./usr/share/doc/python-sfepy-doc/examples/__init__.py
│ │ │  drwxr-xr-x   0 root         (0) root         (0)        0 2026-04-26 08:00:46.000000 ./usr/share/doc/python-sfepy-doc/examples/acoustics/
│ │ │  -rw-r--r--   0 root         (0) root         (0)        0 2026-03-26 17:24:19.000000 ./usr/share/doc/python-sfepy-doc/examples/acoustics/__init__.py
│ │ │  -rw-r--r--   0 root         (0) root         (0)     1712 2026-03-26 17:24:19.000000 ./usr/share/doc/python-sfepy-doc/examples/acoustics/acoustics.py
│ │ ├── ./usr/share/doc/python-sfepy-doc/SfePy.pdf.gz
│ │ │ ├── SfePy.pdf
│ │ │ │ ├── pdftotext {} -
│ │ │ │ │ @@ -5164,19 +5164,20 @@
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑞 𝛼𝑖𝑗 𝑒𝑖𝑗 (𝑢)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ -bio.npb,
│ │ │ │ │ -the.ela.ess, bio,
│ │ │ │ │  bio.sho.syn,
│ │ │ │ │ +bio.npb,
│ │ │ │ │ +the.ela.ess,
│ │ │ │ │  the.ela,
│ │ │ │ │ -bio.npb.lag
│ │ │ │ │ +bio.npb.lag,
│ │ │ │ │ +bio
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  −
│ │ │ │ │  
│ │ │ │ │  𝛼𝑖𝑗 𝑝
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ @@ -5262,17 +5263,16 @@
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │  ela.con.sph
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑣 · 𝑓 (𝑑(𝑢))𝑛(𝑢)
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │ -nav.sto,
│ │ │ │ │  nav.sto.iga,
│ │ │ │ │ -nav.sto
│ │ │ │ │ +nav.sto, nav.sto
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  ((𝑢 · ∇)𝑢) · 𝑣
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_convect_v_grad_s
│ │ │ │ │  <virtual>,
│ │ │ │ │ @@ -5301,19 +5301,20 @@
│ │ │ │ │  dw_dg_advect_laxfrie_flux
│ │ │ │ │  <opt_material>,
│ │ │ │ │  AdvectionDGFluxTerm
│ │ │ │ │  <material_advelo>,
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │ -adv.dif.2D,
│ │ │ │ │ -adv.1D, adv.2D
│ │ │ │ │ -
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ +adv.2D,
│ │ │ │ │ +adv.dif.2D,
│ │ │ │ │ +adv.1D
│ │ │ │ │ +
│ │ │ │ │  𝑛 · 𝑓 * (𝑝𝑖𝑛 , 𝑝𝑜𝑢𝑡 )𝑞
│ │ │ │ │  
│ │ │ │ │  𝜕𝑇𝐾
│ │ │ │ │  
│ │ │ │ │  where
│ │ │ │ │  𝑓 * (𝑝𝑖𝑛 , 𝑝𝑜𝑢𝑡 ) = 𝑎
│ │ │ │ │  dw_dg_diffusion_flux
│ │ │ │ │ @@ -5438,27 +5439,27 @@
│ │ │ │ │  𝐾𝑖𝑗 ∇𝑖 𝑞∇𝑗 𝑝
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  𝑝𝐾𝑗 ∇𝑗 𝑞 ,
│ │ │ │ │  
│ │ │ │ │ -Ω
│ │ │ │ │ -
│ │ │ │ │ -bio.npb, ela.axi,
│ │ │ │ │ -bio,
│ │ │ │ │ -vib.aco,
│ │ │ │ │  bio.sho.syn,
│ │ │ │ │ -pie.ela, poi.neu,
│ │ │ │ │ -dar.flo.mul,
│ │ │ │ │ +vib.aco, bio.npb,
│ │ │ │ │ +poi.neu,
│ │ │ │ │  bio.npb.lag,
│ │ │ │ │ -pie.ela
│ │ │ │ │ +dar.flo.mul,
│ │ │ │ │ +pie.ela, ela.axi,
│ │ │ │ │ +pie.ela, bio
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑞𝐾𝑗 ∇𝑗 𝑝
│ │ │ │ │ +
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐾𝑗 ∇𝑗 𝑞
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ev_diffusion_velocity<material>,
│ │ │ │ │ @@ -5467,26 +5468,28 @@
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  −
│ │ │ │ │  
│ │ │ │ │  𝐾𝑖𝑗 ∇𝑗 𝑝
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -dw_div
│ │ │ │ │ +ev_div
│ │ │ │ │ +DivTerm
│ │ │ │ │ +
│ │ │ │ │  <opt_material>,
│ │ │ │ │ -DivOperatorTerm <virtual>
│ │ │ │ │ +<parameter>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ -Ω
│ │ │ │ │ +𝒟
│ │ │ │ │  
│ │ │ │ │ -∇ · 𝑣 or
│ │ │ │ │ +∇·𝑢,
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ -𝑐∇ · 𝑣
│ │ │ │ │ -Ω
│ │ │ │ │ +𝑐∇ · 𝑢
│ │ │ │ │ +𝒟
│ │ │ │ │  
│ │ │ │ │  continues on next page
│ │ │ │ │  1.9. Term Overview
│ │ │ │ │  
│ │ │ │ │  103
│ │ │ │ │  
│ │ │ │ │  SfePy Documentation, Release version: 2026.1
│ │ │ │ │ @@ -5494,30 +5497,25 @@
│ │ │ │ │  Table 5 – continued from previous page
│ │ │ │ │  name/class
│ │ │ │ │  
│ │ │ │ │  arguments
│ │ │ │ │  
│ │ │ │ │  definition
│ │ │ │ │  
│ │ │ │ │ -ev_div
│ │ │ │ │ -DivTerm
│ │ │ │ │ +examples
│ │ │ │ │  
│ │ │ │ │ +dw_div
│ │ │ │ │  <opt_material>,
│ │ │ │ │ -<parameter>
│ │ │ │ │ -
│ │ │ │ │ -examples
│ │ │ │ │ +DivOperatorTerm <virtual>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ -∇·𝑢,
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -𝑐∇ · 𝑢
│ │ │ │ │ +∇ · 𝑣 or
│ │ │ │ │  
│ │ │ │ │ -𝒟
│ │ │ │ │ +Ω
│ │ │ │ │  
│ │ │ │ │  dw_div_grad
│ │ │ │ │  DivGradTerm
│ │ │ │ │  
│ │ │ │ │  <opt_material>,
│ │ │ │ │  <virtual/
│ │ │ │ │  param_1>,
│ │ │ │ │ @@ -5528,16 +5526,14 @@
│ │ │ │ │  DotProductTerm <virtual/
│ │ │ │ │  param_1>,
│ │ │ │ │  <state/
│ │ │ │ │  param_2>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ -𝜈 ∇𝑣 : ∇𝑢 ,
│ │ │ │ │ -
│ │ │ │ │  dw_elastic_wave_cauchy
│ │ │ │ │  <material_1>,
│ │ │ │ │  ElasticWaveCauchyTerm
│ │ │ │ │  <material_2>,
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  <material_1>,
│ │ │ │ │ @@ -5545,80 +5541,81 @@
│ │ │ │ │  <state>,
│ │ │ │ │  <virtual>
│ │ │ │ │  dw_electric_source <material>,
│ │ │ │ │  ElectricSourceTerm
│ │ │ │ │  <virtual>,
│ │ │ │ │  <parameter>
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ +𝑐∇ · 𝑣
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │ +𝜈 ∇𝑣 : ∇𝑢 ,
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ +∫︁
│ │ │ │ │  ∇𝑣 : ∇𝑢
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ -
│ │ │ │ │  𝑞𝑝 ,
│ │ │ │ │  𝑣·𝑢
│ │ │ │ │  𝒟
│ │ │ │ │ +𝒟
│ │ │ │ │  ∫︁
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑣 · 𝑛𝑝 ,
│ │ │ │ │  𝑞𝑛 · 𝑢 ,
│ │ │ │ │  ∫︁Γ
│ │ │ │ │  ∫︁
│ │ │ │ │  ∫︁ Γ
│ │ │ │ │  𝑣·𝑐·𝑢
│ │ │ │ │  𝑐𝑞𝑝 ,
│ │ │ │ │  𝑐𝑣 · 𝑢 ,
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -𝒟
│ │ │ │ │ -
│ │ │ │ │  dw_elastic_wave
│ │ │ │ │  <material_1>,
│ │ │ │ │  ElasticWaveTerm <material_2>,
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │ -𝒟
│ │ │ │ │ +∫︁
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -nav.sto, sto.sli.bc,
│ │ │ │ │ +sto,
│ │ │ │ │ +sto.sli.bc,
│ │ │ │ │ +nav.sto,
│ │ │ │ │  sta.nav.sto,
│ │ │ │ │  nav.sto.iga,
│ │ │ │ │ -nav.sto, sto
│ │ │ │ │ -hel.apa,
│ │ │ │ │ -lin.ela.up,
│ │ │ │ │ -vib.aco,
│ │ │ │ │ -lin.ela.dam,
│ │ │ │ │ -tim.poi, ref.evp,
│ │ │ │ │ -wel,
│ │ │ │ │ -poi.fun,
│ │ │ │ │ -pie.ela,
│ │ │ │ │ -bal,
│ │ │ │ │ -sto.sli.bc,
│ │ │ │ │ -adv.2D,
│ │ │ │ │ +nav.sto
│ │ │ │ │ +hel.apa, bal, hyd,
│ │ │ │ │  osc,
│ │ │ │ │ -mod.ana.dec,
│ │ │ │ │ +adv.2D,
│ │ │ │ │ +aco, lin.ela.up,
│ │ │ │ │ +bor,
│ │ │ │ │ +adv.1D,
│ │ │ │ │ +wel, lin.ela.dam,
│ │ │ │ │  tim.poi.exp,
│ │ │ │ │ -pie.ela,
│ │ │ │ │ +tim.adv.dif,
│ │ │ │ │ +tim.hea.equ.mul.mat,
│ │ │ │ │ +dar.flo.mul,
│ │ │ │ │ +poi.fun,
│ │ │ │ │  aco,
│ │ │ │ │ -the.ele, adv.1D,
│ │ │ │ │ -aco, bor, bur.2D,
│ │ │ │ │ +mod.ana.dec,
│ │ │ │ │ +ref.evp, vib.aco,
│ │ │ │ │ +sto.sli.bc, the.ele,
│ │ │ │ │  poi.per.bou.con,
│ │ │ │ │ -tim.adv.dif,
│ │ │ │ │ -hyd, dar.flo.mul,
│ │ │ │ │ -tim.hea.equ.mul.mat
│ │ │ │ │ +tim.poi, bur.2D,
│ │ │ │ │ +pie.ela, pie.ela
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐷𝑖𝑗𝑘𝑙 𝑔𝑖𝑗 (𝑣)𝑔𝑘𝑙 (𝑢)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐷𝑖𝑗𝑘𝑙 𝑔𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │ @@ -5666,76 +5663,76 @@
│ │ │ │ │  𝑐∇𝑝 or
│ │ │ │ │  𝑐∇𝑢
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -ev_integrate
│ │ │ │ │ -IntegrateTerm
│ │ │ │ │ -
│ │ │ │ │ +dw_integrate
│ │ │ │ │  <opt_material>,
│ │ │ │ │ -<parameter>
│ │ │ │ │ +IntegrateOperatorTerm
│ │ │ │ │ +<virtual>
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ +
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ -𝑐𝑦 ,
│ │ │ │ │ +𝑞 or
│ │ │ │ │  
│ │ │ │ │ -∫︁ 𝒟
│ │ │ │ │ +𝑐𝑞
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -dw_integrate
│ │ │ │ │ -<opt_material>,
│ │ │ │ │ -IntegrateOperatorTerm
│ │ │ │ │ -<virtual>
│ │ │ │ │ +ev_integrate
│ │ │ │ │ +IntegrateTerm
│ │ │ │ │  
│ │ │ │ │ -𝑦,
│ │ │ │ │ +<opt_material>,
│ │ │ │ │ +<parameter>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ +∫︁
│ │ │ │ │  
│ │ │ │ │  𝑐𝑦 ,
│ │ │ │ │  
│ │ │ │ │ -∫︁𝒟
│ │ │ │ │ +𝒟
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ +𝑦,
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ -𝑦·𝑛
│ │ │ │ │ -Γ
│ │ │ │ │ +∫︁ 𝒟
│ │ │ │ │  
│ │ │ │ │ -𝑐𝑦 · 𝑛 flux
│ │ │ │ │ +∫︁
│ │ │ │ │  
│ │ │ │ │ -Γ
│ │ │ │ │ +𝑐𝑦 ,
│ │ │ │ │  
│ │ │ │ │ -𝑞 or
│ │ │ │ │ +𝑦,
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ -𝑐𝑞
│ │ │ │ │ +∫︁𝒟
│ │ │ │ │  
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │  ev_integrate_mat <material>,
│ │ │ │ │  IntegrateMatTerm<parameter>
│ │ │ │ │  
│ │ │ │ │ -𝑦,
│ │ │ │ │ +vib.aco, hel.apa,
│ │ │ │ │ +poi.per.bou.con,
│ │ │ │ │ +poi.neu,
│ │ │ │ │ +tim.hea.equ.mul.mat,
│ │ │ │ │ +dar.flo.mul, aco,
│ │ │ │ │ +aco
│ │ │ │ │ +∫︁
│ │ │ │ │ +𝑦·𝑛
│ │ │ │ │ +Γ
│ │ │ │ │  
│ │ │ │ │ -𝒟
│ │ │ │ │ +𝑐𝑦 · 𝑛 flux
│ │ │ │ │  
│ │ │ │ │ -hel.apa, vib.aco,
│ │ │ │ │ -aco,
│ │ │ │ │ -poi.neu,
│ │ │ │ │ -aco, dar.flo.mul,
│ │ │ │ │ -poi.per.bou.con,
│ │ │ │ │ -tim.hea.equ.mul.mat
│ │ │ │ │ +Γ
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑐
│ │ │ │ │  𝒟
│ │ │ │ │  
│ │ │ │ │  dw_jump
│ │ │ │ │  <opt_material>,
│ │ │ │ │ @@ -5769,39 +5766,37 @@
│ │ │ │ │  <opt_material>,
│ │ │ │ │  <virtual/
│ │ │ │ │  param_1>,
│ │ │ │ │  <state/
│ │ │ │ │  param_2>
│ │ │ │ │  
│ │ │ │ │  examples
│ │ │ │ │ -hel.apa,
│ │ │ │ │ -adv.dif.2D,
│ │ │ │ │ -vib.aco,
│ │ │ │ │ -poi,
│ │ │ │ │ -poi.par.stu, sin,
│ │ │ │ │ -tim.poi, ref.evp,
│ │ │ │ │ -wel,
│ │ │ │ │ +hel.apa, hyd, osc,
│ │ │ │ │ +aco, adv.dif.2D,
│ │ │ │ │ +bor, lap.1d, wel,
│ │ │ │ │ +poi.fie.dep.mat,
│ │ │ │ │ +tim.poi.exp,
│ │ │ │ │ +sin, tim.adv.dif,
│ │ │ │ │ +poi.par.stu,
│ │ │ │ │ +poi.iga,
│ │ │ │ │ +tim.hea.equ.mul.mat,
│ │ │ │ │  poi.fun,
│ │ │ │ │ +aco,
│ │ │ │ │  lap.tim.ebc,
│ │ │ │ │ -lap.2D, sto.sli.bc,
│ │ │ │ │ -osc, tim.poi.exp,
│ │ │ │ │ +ref.evp,
│ │ │ │ │ +cub,
│ │ │ │ │ +vib.aco,
│ │ │ │ │ +sto.sli.bc, the.ele,
│ │ │ │ │ +poi.per.bou.con,
│ │ │ │ │ +the.ela.ess,
│ │ │ │ │ +tim.poi, bur.2D,
│ │ │ │ │  poi.sho.syn,
│ │ │ │ │ -aco,
│ │ │ │ │ -lap.1d,
│ │ │ │ │ -poi.iga, the.ele,
│ │ │ │ │ -poi.fie.dep.mat,
│ │ │ │ │ -aco,
│ │ │ │ │ -bor,
│ │ │ │ │  lap.cou.lcb,
│ │ │ │ │ -bur.2D,
│ │ │ │ │ -poi.per.bou.con,
│ │ │ │ │ -tim.adv.dif,
│ │ │ │ │ -hyd, the.ela.ess,
│ │ │ │ │ -lap.flu.2d, cub,
│ │ │ │ │ -tim.hea.equ.mul.mat
│ │ │ │ │ +lap.flu.2d,
│ │ │ │ │ +lap.2D, poi
│ │ │ │ │  sta.nav.sto
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑐∇𝑞 · ∇𝑝
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_lin_convect
│ │ │ │ │ @@ -5907,44 +5902,46 @@
│ │ │ │ │  dw_lin_prestress
│ │ │ │ │  <material>,
│ │ │ │ │  LinearPrestressTerm
│ │ │ │ │  <virtual/
│ │ │ │ │  param>
│ │ │ │ │  
│ │ │ │ │  examples
│ │ │ │ │ -lin.ela.up,
│ │ │ │ │ -vib.aco,
│ │ │ │ │ +its.2,
│ │ │ │ │ +mul.poi.con,
│ │ │ │ │ +mat.non,
│ │ │ │ │  mul.nod.lcb,
│ │ │ │ │ -lin.ela.dam,
│ │ │ │ │ -its.4, lin.ela.tra,
│ │ │ │ │ -rig.twi, the.ela,
│ │ │ │ │ -ela, pie.ela, its.2,
│ │ │ │ │ -sei.loa, pre.fib,
│ │ │ │ │ -mod.ana.dec,
│ │ │ │ │ -lin.ela.iga,
│ │ │ │ │ -lin.ela.mM,
│ │ │ │ │ -com.ela.mat,
│ │ │ │ │ -bio.npb.lag,
│ │ │ │ │ -pie.ela, mat.non,
│ │ │ │ │ -bio.npb,
│ │ │ │ │ -its.3,
│ │ │ │ │  mix.mes,
│ │ │ │ │ -mul.poi.con,
│ │ │ │ │ -wed.mes,
│ │ │ │ │ -pie.ela.mac,
│ │ │ │ │ -lin.vis,
│ │ │ │ │ -lin.ela,
│ │ │ │ │ -ela.con.pla,
│ │ │ │ │ +lin.ela.up,
│ │ │ │ │  ela.con.sph,
│ │ │ │ │ -the.ela.ess, bio,
│ │ │ │ │ -two.bod.con,
│ │ │ │ │ +sei.loa, bio.npb,
│ │ │ │ │ +pie.ela.mac,
│ │ │ │ │ +lin.ela.dam,
│ │ │ │ │ +its.1,
│ │ │ │ │ +its.4,
│ │ │ │ │ +wed.mes, pre.fib,
│ │ │ │ │  bio.sho.syn,
│ │ │ │ │ -nod.lcb, tru.bri,
│ │ │ │ │ -lin.ela.opt, its.1,
│ │ │ │ │ -ela.shi.per
│ │ │ │ │ +tru.bri, rig.twi,
│ │ │ │ │ +its.3,
│ │ │ │ │ +ela,
│ │ │ │ │ +ela.shi.per,
│ │ │ │ │ +the.ela,
│ │ │ │ │ +bio.npb.lag,
│ │ │ │ │ +lin.ela, lin.ela.tra,
│ │ │ │ │ +two.bod.con,
│ │ │ │ │ +mod.ana.dec,
│ │ │ │ │ +ela.con.pla,
│ │ │ │ │ +com.ela.mat,
│ │ │ │ │ +lin.vis, vib.aco,
│ │ │ │ │ +nod.lcb,
│ │ │ │ │ +the.ela.ess,
│ │ │ │ │ +lin.ela.mM,
│ │ │ │ │ +pie.ela, pie.ela,
│ │ │ │ │ +bio, lin.ela.opt,
│ │ │ │ │ +lin.ela.iga
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐷𝑖𝑗𝑘𝑙 𝑒𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐷𝑖𝑗𝑘𝑙 𝑒𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │ @@ -5969,15 +5966,14 @@
│ │ │ │ │  
│ │ │ │ │  𝑓 (𝑖) = −𝑓 (𝑗) = 𝑘(𝑢(𝑗) − 𝑢(𝑖) )
│ │ │ │ │  𝑖,𝑗
│ │ │ │ │  ∀ elements 𝑇𝐾
│ │ │ │ │  
│ │ │ │ │  in a region connecting nodes 𝑖, 𝑗
│ │ │ │ │  continues on next page
│ │ │ │ │ -
│ │ │ │ │  1.9. Term Overview
│ │ │ │ │  
│ │ │ │ │  107
│ │ │ │ │  
│ │ │ │ │  SfePy Documentation, Release version: 2026.1
│ │ │ │ │  
│ │ │ │ │  Table 5 – continued from previous page
│ │ │ │ │ @@ -6170,18 +6166,18 @@
│ │ │ │ │  
│ │ │ │ │  dw_s_dot_grad_i_s <material>,
│ │ │ │ │  ScalarDotGradIScalarTerm
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │  its.2,
│ │ │ │ │ -she.can,
│ │ │ │ │ -its.4,
│ │ │ │ │ +its.3,
│ │ │ │ │  tru.bri,
│ │ │ │ │ -its.3, its.1
│ │ │ │ │ +its.1,
│ │ │ │ │ +she.can, its.4
│ │ │ │ │  
│ │ │ │ │  ∀ FE node 𝑖 in a region
│ │ │ │ │  ela.axi
│ │ │ │ │  𝑍𝑖 =
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑞∇𝑖 𝑝
│ │ │ │ │ @@ -6203,19 +6199,21 @@
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  𝑞𝑦 · ∇𝑝 ,
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ -adv.dif.2D,
│ │ │ │ │ -adv.1D, adv.2D
│ │ │ │ │ -
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑝𝑦 · ∇𝑞
│ │ │ │ │ +
│ │ │ │ │ +adv.2D,
│ │ │ │ │ +adv.dif.2D,
│ │ │ │ │ +adv.1D
│ │ │ │ │ +
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  she.can
│ │ │ │ │  ∫︁
│ │ │ │ │  𝐷𝑖𝑗𝑘𝑙 𝑒𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ @@ -6264,21 +6262,23 @@
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  or
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ -nav.sto, sto.sli.bc,
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │ +sto,
│ │ │ │ │ +sto.sli.bc,
│ │ │ │ │ +lin.ela.up,
│ │ │ │ │ +nav.sto,
│ │ │ │ │  sta.nav.sto,
│ │ │ │ │  nav.sto.iga,
│ │ │ │ │ -lin.ela.up,
│ │ │ │ │ -nav.sto, sto
│ │ │ │ │ -
│ │ │ │ │ -Ω
│ │ │ │ │ +nav.sto
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  (𝜅 · 𝑣)(𝜅 · 𝑢)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_stokes_wave_div<material>,
│ │ │ │ │  StokesWaveDivTerm
│ │ │ │ │ @@ -6334,21 +6334,23 @@
│ │ │ │ │  ev_surface_moment <material>,
│ │ │ │ │  SurfaceMomentTerm
│ │ │ │ │  <parameter>
│ │ │ │ │  
│ │ │ │ │  𝑣 · 𝑛,
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │ +lin.vis,
│ │ │ │ │ +tru.bri,
│ │ │ │ │ +nod.lcb,
│ │ │ │ │ +ela.shi.per,
│ │ │ │ │ +lin.ela.tra,
│ │ │ │ │  mix.mes,
│ │ │ │ │  wed.mes,
│ │ │ │ │ -nod.lcb, tru.bri,
│ │ │ │ │ -lin.ela.tra,
│ │ │ │ │  lin.ela.opt,
│ │ │ │ │ -com.ela.mat,
│ │ │ │ │ -lin.vis, ela.shi.per
│ │ │ │ │ +com.ela.mat
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑛(𝑥 − 𝑥0 )
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │  dw_surface_ndot <material>,
│ │ │ │ │  SufaceNormalDotTerm
│ │ │ │ │ @@ -6357,15 +6359,14 @@
│ │ │ │ │  
│ │ │ │ │  lap.flu.2d
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑞𝑐 · 𝑛
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │  continues on next page
│ │ │ │ │ -
│ │ │ │ │  110
│ │ │ │ │  
│ │ │ │ │  Chapter 1. Documentation
│ │ │ │ │  
│ │ │ │ │  SfePy Documentation, Release version: 2026.1
│ │ │ │ │  
│ │ │ │ │  Table 5 – continued from previous page
│ │ │ │ │ @@ -6459,22 +6460,22 @@
│ │ │ │ │  NonlinearVolumeForceTerm
│ │ │ │ │  <dfun>,
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑓𝑞
│ │ │ │ │ -
│ │ │ │ │ -adv.dif.2D,
│ │ │ │ │ -poi.par.stu,
│ │ │ │ │ -poi.iga, bur.2D
│ │ │ │ │ -
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ +poi.iga,
│ │ │ │ │ +adv.dif.2D,
│ │ │ │ │ +bur.2D,
│ │ │ │ │ +poi.par.stu
│ │ │ │ │  poi.non.mat
│ │ │ │ │ +
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑞𝑓 (𝑝)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ev_volume_surface <parameter>
│ │ │ │ │  VolumeSurfaceTerm
│ │ │ │ │  
│ │ │ │ │ @@ -6538,20 +6539,18 @@
│ │ │ │ │  
│ │ │ │ │  𝑤𝛿𝑢 Ψ(𝑢) ∘ 𝑣
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  [𝑢𝑘
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ -de_sd_diffusion
│ │ │ │ │ +ev_sd_diffusion
│ │ │ │ │  <material>,
│ │ │ │ │ -ESDDiffusionTerm<virtual/
│ │ │ │ │ -param_1>,
│ │ │ │ │ -<state/
│ │ │ │ │ -param_2>,
│ │ │ │ │ +SDDiffusionTerm <parameter_q>,
│ │ │ │ │ +<parameter_p>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │  𝜕𝑢𝑖
│ │ │ │ │  𝜕𝒱𝑗 𝜕𝑢𝑖
│ │ │ │ │  𝑤𝑖 (∇ · 𝒱) − 𝑢𝑘
│ │ │ │ │  𝑤𝑖 ]
│ │ │ │ │  𝜕𝑥𝑘
│ │ │ │ │ @@ -6569,18 +6568,25 @@
│ │ │ │ │  𝜕𝒱𝑖
│ │ │ │ │  𝜕𝒱𝑗
│ │ │ │ │  ˆ
│ │ │ │ │  𝐾𝑖𝑗 = 𝐾𝑖𝑗 𝛿𝑖𝑘 𝛿𝑗𝑙 ∇ · 𝒱 − 𝛿𝑖𝑘
│ │ │ │ │  − 𝛿𝑗𝑙
│ │ │ │ │  𝜕𝑥𝑙
│ │ │ │ │  𝜕𝑥𝑘
│ │ │ │ │ -
│ │ │ │ │ -ev_sd_diffusion
│ │ │ │ │ +de_sd_diffusion
│ │ │ │ │  <material>,
│ │ │ │ │ -SDDiffusionTerm <parameter_q>,
│ │ │ │ │ +ESDDiffusionTerm<virtual/
│ │ │ │ │ +param_1>,
│ │ │ │ │ +<state/
│ │ │ │ │ +param_2>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +ev_sd_div
│ │ │ │ │ +SDDivTerm
│ │ │ │ │ +
│ │ │ │ │ +<parameter_u>,
│ │ │ │ │  <parameter_p>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  ˆ 𝑖𝑗 ∇𝑖 𝑞 ∇𝑗 𝑝
│ │ │ │ │  𝐾
│ │ │ │ │ @@ -6589,20 +6595,14 @@
│ │ │ │ │  
│ │ │ │ │  (︂
│ │ │ │ │  )︂
│ │ │ │ │  ˆ 𝑖𝑗 = 𝐾𝑖𝑗 𝛿𝑖𝑘 𝛿𝑗𝑙 ∇ · 𝒱 − 𝛿𝑖𝑘 𝜕𝒱𝑗 − 𝛿𝑗𝑙 𝜕𝒱𝑖
│ │ │ │ │  𝐾
│ │ │ │ │  𝜕𝑥𝑙
│ │ │ │ │  𝜕𝑥𝑘
│ │ │ │ │ -ev_sd_div
│ │ │ │ │ -SDDivTerm
│ │ │ │ │ -
│ │ │ │ │ -<parameter_u>,
│ │ │ │ │ -<parameter_p>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑝[(∇ · 𝑤)(∇ · 𝒱) −
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  𝜕𝒱𝑘 𝜕𝑤𝑖
│ │ │ │ │  ]
│ │ │ │ │ @@ -6628,14 +6628,19 @@
│ │ │ │ │  param_1>,
│ │ │ │ │  <state/
│ │ │ │ │  param_2>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  ev_sd_div_grad
│ │ │ │ │  SDDivGradTerm
│ │ │ │ │  
│ │ │ │ │ +<opt_material>,
│ │ │ │ │ +<parameter_u>,
│ │ │ │ │ +<parameter_w>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +
│ │ │ │ │  examples
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  ˆ
│ │ │ │ │  : ∇𝑢 ,
│ │ │ │ │  𝐼∇𝑣
│ │ │ │ │ @@ -6653,19 +6658,14 @@
│ │ │ │ │  𝜕𝒱𝑙
│ │ │ │ │  𝜕𝒱𝑘
│ │ │ │ │  𝐼ˆ𝑖𝑗𝑘𝑙 = 𝛿𝑖𝑘 𝛿𝑗𝑙 ∇ · 𝒱 − 𝛿𝑖𝑘 𝛿𝑗𝑠
│ │ │ │ │  − 𝛿𝑖𝑠 𝛿𝑗𝑙
│ │ │ │ │  𝜕𝑥𝑠
│ │ │ │ │  𝜕𝑥𝑠
│ │ │ │ │  
│ │ │ │ │ -<opt_material>,
│ │ │ │ │ -<parameter_u>,
│ │ │ │ │ -<parameter_w>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  ˆ
│ │ │ │ │  : ∇𝑢 ,
│ │ │ │ │  𝐼∇𝑣
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ @@ -6680,95 +6680,92 @@
│ │ │ │ │  
│ │ │ │ │  𝜕𝒱𝑙
│ │ │ │ │  𝜕𝒱𝑘
│ │ │ │ │  𝐼ˆ𝑖𝑗𝑘𝑙 = 𝛿𝑖𝑘 𝛿𝑗𝑙 ∇ · 𝒱 − 𝛿𝑖𝑘 𝛿𝑗𝑠
│ │ │ │ │  − 𝛿𝑖𝑠 𝛿𝑗𝑙
│ │ │ │ │  𝜕𝑥𝑠
│ │ │ │ │  𝜕𝑥𝑠
│ │ │ │ │ +ev_sd_dot
│ │ │ │ │ +SDDotTerm
│ │ │ │ │ +
│ │ │ │ │ +<parameter_1>,
│ │ │ │ │ +<parameter_2>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +
│ │ │ │ │ +∫︁
│ │ │ │ │ +
│ │ │ │ │ +𝑝𝑞(∇ · 𝒱) ,
│ │ │ │ │ +
│ │ │ │ │ +∫︁
│ │ │ │ │ +(𝑢 · 𝑤)(∇ · 𝒱)
│ │ │ │ │ +
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │  de_sd_dot
│ │ │ │ │  ESDDotTerm
│ │ │ │ │  
│ │ │ │ │  <opt_material>,
│ │ │ │ │  <virtual/
│ │ │ │ │  param_1>,
│ │ │ │ │  <state/
│ │ │ │ │  param_2>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ +Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ +∫︁
│ │ │ │ │  𝑞𝑝(∇ · 𝒱) ,
│ │ │ │ │  (𝑣 · 𝑢)(∇ · 𝒱)
│ │ │ │ │  ∫︁ Ω
│ │ │ │ │ -𝑐𝑞𝑝(∇ · 𝒱) ,
│ │ │ │ │ +∫︁ Ω
│ │ │ │ │  𝑐(𝑣 · 𝑢)(∇ · 𝒱)
│ │ │ │ │ +𝑐𝑞𝑝(∇ · 𝒱) ,
│ │ │ │ │  Ω
│ │ │ │ │  ∫︁ Ω
│ │ │ │ │  𝑣 · (𝑀 𝑢)(∇ · 𝒱)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ -∫︁
│ │ │ │ │ -
│ │ │ │ │ -Ω
│ │ │ │ │ -
│ │ │ │ │ -ev_sd_dot
│ │ │ │ │ -SDDotTerm
│ │ │ │ │ -
│ │ │ │ │ -<parameter_1>,
│ │ │ │ │ -<parameter_2>,
│ │ │ │ │ +ev_sd_lin_elastic <material>,
│ │ │ │ │ +SDLinearElasticTerm
│ │ │ │ │ +<parameter_w>,
│ │ │ │ │ +<parameter_u>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ -𝑝𝑞(∇ · 𝒱) ,
│ │ │ │ │ +ˆ 𝑖𝑗𝑘𝑙 𝑒𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │ +𝐷
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │ +ˆ 𝑖𝑗𝑘𝑙 = 𝐷𝑖𝑗𝑘𝑙 (∇ · 𝒱) − 𝐷𝑖𝑗𝑘𝑞 𝜕𝒱𝑙 − 𝐷𝑖𝑞𝑘𝑙 𝜕𝒱𝑗
│ │ │ │ │ +𝐷
│ │ │ │ │ +𝜕𝑥𝑞
│ │ │ │ │ +𝜕𝑥𝑞
│ │ │ │ │  de_sd_lin_elastic <material>,
│ │ │ │ │  ESDLinearElasticTerm
│ │ │ │ │  <virtual/
│ │ │ │ │  param_1>,
│ │ │ │ │  <state/
│ │ │ │ │  param_2>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │ -ev_sd_lin_elastic <material>,
│ │ │ │ │ -SDLinearElasticTerm
│ │ │ │ │ -<parameter_w>,
│ │ │ │ │ -<parameter_u>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -(𝑢 · 𝑤)(∇ · 𝒱)
│ │ │ │ │ -Ω
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  ˆ 𝑖𝑗𝑘𝑙 𝜕𝑣𝑖 𝜕𝑢𝑘
│ │ │ │ │  𝐷
│ │ │ │ │  𝜕𝑥𝑗 𝜕𝑥𝑙
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  ˆ 𝑖𝑗𝑘𝑙 = 𝐷𝑖𝑗𝑘𝑙 (∇ · 𝒱) − 𝐷𝑖𝑗𝑘𝑞 𝜕𝒱𝑙 − 𝐷𝑖𝑞𝑘𝑙 𝜕𝒱𝑗
│ │ │ │ │  𝐷
│ │ │ │ │  𝜕𝑥𝑞
│ │ │ │ │  𝜕𝑥𝑞
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -
│ │ │ │ │ -ˆ 𝑖𝑗𝑘𝑙 𝑒𝑖𝑗 (𝑣)𝑒𝑘𝑙 (𝑢)
│ │ │ │ │ -𝐷
│ │ │ │ │ -
│ │ │ │ │ -Ω
│ │ │ │ │ -
│ │ │ │ │ -ˆ 𝑖𝑗𝑘𝑙 = 𝐷𝑖𝑗𝑘𝑙 (∇ · 𝒱) − 𝐷𝑖𝑗𝑘𝑞 𝜕𝒱𝑙 − 𝐷𝑖𝑞𝑘𝑙 𝜕𝒱𝑗
│ │ │ │ │ -𝐷
│ │ │ │ │ -𝜕𝑥𝑞
│ │ │ │ │ -𝜕𝑥𝑞
│ │ │ │ │  continues on next page
│ │ │ │ │  
│ │ │ │ │  1.9. Term Overview
│ │ │ │ │  
│ │ │ │ │  113
│ │ │ │ │  
│ │ │ │ │  SfePy Documentation, Release version: 2026.1
│ │ │ │ │ @@ -6776,93 +6773,96 @@
│ │ │ │ │  Table 6 – continued from previous page
│ │ │ │ │  name/class
│ │ │ │ │  
│ │ │ │ │  arguments
│ │ │ │ │  
│ │ │ │ │  definition
│ │ │ │ │  
│ │ │ │ │ -examples
│ │ │ │ │ -
│ │ │ │ │ -ev_sd_piezo_coupling
│ │ │ │ │ -<material>,
│ │ │ │ │ -SDPiezoCouplingTerm
│ │ │ │ │ -<parameter_u>,
│ │ │ │ │ -<parameter_p>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -𝑔ˆ𝑘𝑖𝑗 𝑒𝑖𝑗 (𝑢)∇𝑘 𝑝
│ │ │ │ │ -Ω
│ │ │ │ │ -
│ │ │ │ │ -𝑔ˆ𝑘𝑖𝑗 = 𝑔𝑘𝑖𝑗 (∇ · 𝒱) − 𝑔𝑘𝑖𝑙
│ │ │ │ │  de_sd_piezo_coupling
│ │ │ │ │  <material>,
│ │ │ │ │  ESDPiezoCouplingTerm
│ │ │ │ │  <virtual/
│ │ │ │ │  param_v>,
│ │ │ │ │  <state/
│ │ │ │ │  param_s>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  <material>,
│ │ │ │ │  <state>,
│ │ │ │ │  <virtual>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │ -de_sd_stokes
│ │ │ │ │ -<opt_material>,
│ │ │ │ │ -ESDStokesTerm <virtual/
│ │ │ │ │ -param_v>,
│ │ │ │ │ -<state/
│ │ │ │ │ -param_s>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -<opt_material>,
│ │ │ │ │ -<state>,
│ │ │ │ │ -<virtual>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -ev_sd_surface_integrate
│ │ │ │ │ -<parameter>,
│ │ │ │ │ -SDSufaceIntegrateTerm
│ │ │ │ │ +ev_sd_piezo_coupling
│ │ │ │ │ +<material>,
│ │ │ │ │ +SDPiezoCouplingTerm
│ │ │ │ │ +<parameter_u>,
│ │ │ │ │ +<parameter_p>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │ +examples
│ │ │ │ │ +
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  𝑔ˆ𝑘𝑖𝑗 𝑒𝑖𝑗 (𝑣)∇𝑘 𝑝 ,
│ │ │ │ │  
│ │ │ │ │ +∫︁
│ │ │ │ │ +𝑔ˆ𝑘𝑖𝑗 𝑒𝑖𝑗 (𝑢)∇𝑘 𝑞
│ │ │ │ │ +
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │ +Ω
│ │ │ │ │ +
│ │ │ │ │ +𝑔ˆ𝑘𝑖𝑗 = 𝑔𝑘𝑖𝑗 (∇ · 𝒱) − 𝑔𝑘𝑖𝑙
│ │ │ │ │ +
│ │ │ │ │  𝜕𝒱𝑗
│ │ │ │ │  𝜕𝒱𝑘
│ │ │ │ │  − 𝑔𝑙𝑖𝑗
│ │ │ │ │  𝜕𝑥𝑙
│ │ │ │ │  𝜕𝑥𝑙
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │ -𝑔ˆ𝑘𝑖𝑗 𝑒𝑖𝑗 (𝑢)∇𝑘 𝑞
│ │ │ │ │ -
│ │ │ │ │ -Ω
│ │ │ │ │ -
│ │ │ │ │ +𝑔ˆ𝑘𝑖𝑗 𝑒𝑖𝑗 (𝑢)∇𝑘 𝑝
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  𝑔ˆ𝑘𝑖𝑗 = 𝑔𝑘𝑖𝑗 (∇ · 𝒱) − 𝑔𝑘𝑖𝑙
│ │ │ │ │  
│ │ │ │ │ +𝜕𝒱𝑘
│ │ │ │ │ +𝜕𝒱𝑗
│ │ │ │ │ +− 𝑔𝑙𝑖𝑗
│ │ │ │ │ +𝜕𝑥𝑙
│ │ │ │ │ +𝜕𝑥𝑙
│ │ │ │ │ +
│ │ │ │ │ +de_sd_stokes
│ │ │ │ │ +ESDStokesTerm
│ │ │ │ │ +
│ │ │ │ │ +<opt_material>,
│ │ │ │ │ +<virtual/
│ │ │ │ │ +param_v>,
│ │ │ │ │ +<state/
│ │ │ │ │ +param_s>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +<opt_material>,
│ │ │ │ │ +<state>,
│ │ │ │ │ +<virtual>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +ev_sd_surface_integrate
│ │ │ │ │ +<parameter>,
│ │ │ │ │ +SDSufaceIntegrateTerm
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │  𝑝 𝐼ˆ𝑖𝑗
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  𝜕𝑣𝑖
│ │ │ │ │  ,
│ │ │ │ │  𝜕𝑥𝑗
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  
│ │ │ │ │ -𝜕𝒱𝑗
│ │ │ │ │ -𝜕𝒱𝑘
│ │ │ │ │ -− 𝑔𝑙𝑖𝑗
│ │ │ │ │ -𝜕𝑥𝑙
│ │ │ │ │ -𝜕𝑥𝑙
│ │ │ │ │ -
│ │ │ │ │  𝑞 𝐼ˆ𝑖𝑗
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  𝜕𝑢𝑖
│ │ │ │ │  𝜕𝑥𝑗
│ │ │ │ │  
│ │ │ │ │ @@ -6870,50 +6870,50 @@
│ │ │ │ │  𝐼ˆ𝑖𝑗 = 𝛿𝑖𝑗 ∇ · 𝒱 −
│ │ │ │ │  𝜕𝑥𝑖
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑝∇ · 𝒱
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │ +ev_sd_surface_ltr <opt_material>,
│ │ │ │ │ +SDLinearTractionTerm
│ │ │ │ │ +<parameter>,
│ │ │ │ │ +<parameter_mv>
│ │ │ │ │ +
│ │ │ │ │ +∫︁
│ │ │ │ │ +
│ │ │ │ │ +∫︁
│ │ │ │ │ +𝑣 · (𝜎 𝑛),
│ │ │ │ │ +
│ │ │ │ │ +Γ
│ │ │ │ │ +
│ │ │ │ │  de_sd_surface_ltr <opt_material>,
│ │ │ │ │  ESDLinearTractionTerm
│ │ │ │ │  <virtual/
│ │ │ │ │  param>,
│ │ │ │ │  <parameter_mv>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑣·
│ │ │ │ │  
│ │ │ │ │ +𝑣 · 𝑛,
│ │ │ │ │ +Γ
│ │ │ │ │ +
│ │ │ │ │  [︀(︀
│ │ │ │ │  )︀ ]︀
│ │ │ │ │  𝜎
│ │ │ │ │  ˆ∇·𝒱 −𝜎
│ │ │ │ │  ˆ ∇𝒱 𝑛
│ │ │ │ │  
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │  𝜎
│ │ │ │ │  ˆ =𝐼 ,𝜎
│ │ │ │ │  ˆ = 𝑐 𝐼 or 𝜎
│ │ │ │ │  ˆ=𝜎
│ │ │ │ │ -ev_sd_surface_ltr <opt_material>,
│ │ │ │ │ -SDLinearTractionTerm
│ │ │ │ │ -<parameter>,
│ │ │ │ │ -<parameter_mv>
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -
│ │ │ │ │ -∫︁
│ │ │ │ │ -𝑣 · (𝜎 𝑛),
│ │ │ │ │ -
│ │ │ │ │ -Γ
│ │ │ │ │ -
│ │ │ │ │ -𝑣 · 𝑛,
│ │ │ │ │ -Γ
│ │ │ │ │ -
│ │ │ │ │  continues on next page
│ │ │ │ │  
│ │ │ │ │  114
│ │ │ │ │  
│ │ │ │ │  Chapter 1. Documentation
│ │ │ │ │  
│ │ │ │ │  SfePy Documentation, Release version: 2026.1
│ │ │ │ │ @@ -6986,27 +6986,27 @@
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_tl_bulk_penalty <material>,
│ │ │ │ │  BulkPenaltyTLTerm
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │ -com.ela.mat,
│ │ │ │ │ -act.fib, hyp
│ │ │ │ │ +hyp, com.ela.mat,
│ │ │ │ │ +act.fib
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑆𝑖𝑗 (𝑢)𝛿𝐸𝑖𝑗 (𝑢; 𝑣)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_tl_bulk_pressure<virtual>,
│ │ │ │ │  BulkPressureTLTerm
│ │ │ │ │  <state>,
│ │ │ │ │  <state_p>
│ │ │ │ │  
│ │ │ │ │ -per.tl, bal
│ │ │ │ │ +bal, per.tl
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑆𝑖𝑗 (𝑝)𝛿𝐸𝑖𝑗 (𝑢; 𝑣)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_tl_diffusion
│ │ │ │ │  <material_1>,
│ │ │ │ │  DiffusionTLTerm <material_2>,
│ │ │ │ │ @@ -7088,32 +7088,33 @@
│ │ │ │ │  dw_tl_he_mooney_rivlin
│ │ │ │ │  <material>,
│ │ │ │ │  MooneyRivlinTLTerm
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │  examples
│ │ │ │ │ -com.ela.mat, bal,
│ │ │ │ │ -hyp
│ │ │ │ │ +bal,
│ │ │ │ │ +hyp,
│ │ │ │ │ +com.ela.mat
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑆𝑖𝑗 (𝑢)𝛿𝐸𝑖𝑗 (𝑢; 𝑣)
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_tl_he_neohook <material>,
│ │ │ │ │  NeoHookeanTLTerm<virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │  ∫︁
│ │ │ │ │  𝑆𝑖𝑗 (𝑢)𝛿𝐸𝑖𝑗 (𝑢; 𝑣)
│ │ │ │ │  
│ │ │ │ │ -bal,
│ │ │ │ │ -act.fib,
│ │ │ │ │  hyp,
│ │ │ │ │ +bal,
│ │ │ │ │  per.tl,
│ │ │ │ │ +act.fib,
│ │ │ │ │  com.ela.mat
│ │ │ │ │  
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_tl_he_ogden
│ │ │ │ │  OgdenTLTerm
│ │ │ │ │  
│ │ │ │ │ @@ -7170,15 +7171,15 @@
│ │ │ │ │  𝜈 · 𝐹 −1 · 𝜎 · 𝑣𝐽
│ │ │ │ │  
│ │ │ │ │  Γ
│ │ │ │ │  
│ │ │ │ │  dw_tl_volume
│ │ │ │ │  VolumeTLTerm
│ │ │ │ │  
│ │ │ │ │ -per.tl, bal
│ │ │ │ │ +bal, per.tl
│ │ │ │ │  
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  ∫︀
│ │ │ │ │  
│ │ │ │ │  𝑞𝐽(𝑢)
│ │ │ │ │  Ω
│ │ │ │ │ @@ -7257,24 +7258,24 @@
│ │ │ │ │  
│ │ │ │ │  dw_ul_he_mooney_rivlin
│ │ │ │ │  <material>,
│ │ │ │ │  MooneyRivlinULTerm
│ │ │ │ │  <virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │ -hyp.ul.up, hyp.ul
│ │ │ │ │ +hyp.ul, hyp.ul.up
│ │ │ │ │  ∫︁
│ │ │ │ │  ℒ𝜏𝑖𝑗 (𝑢)𝑒𝑖𝑗 (𝛿𝑣)/𝐽
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_ul_he_neohook <material>,
│ │ │ │ │  NeoHookeanULTerm<virtual>,
│ │ │ │ │  <state>
│ │ │ │ │  
│ │ │ │ │ -hyp.ul.up, hyp.ul
│ │ │ │ │ +hyp.ul, hyp.ul.up
│ │ │ │ │  ∫︁
│ │ │ │ │  ℒ𝜏𝑖𝑗 (𝑢)𝑒𝑖𝑗 (𝛿𝑣)/𝐽
│ │ │ │ │  Ω
│ │ │ │ │  
│ │ │ │ │  dw_ul_volume
│ │ │ │ │  VolumeULTerm
│ │ ├── ./usr/share/doc/python-sfepy-doc/html/_sources/term_table.rst.txt
│ │ │ @@ -37,15 +37,15 @@
│ │ │         :class:`BiotTerm <sfepy.terms.terms_biot.BiotTerm>`
│ │ │       - ``<material>``, ``<virtual/param_v>``, ``<state/param_s>``
│ │ │  
│ │ │         ``<material>``, ``<state>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} p\ \alpha_{ij} e_{ij}(\ul{v}) \mbox{ , }
│ │ │             \int_{\Omega} q\ \alpha_{ij} e_{ij}(\ul{u})
│ │ │ -     - :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`bio <multi_physics-biot>`, :ref:`the.ela <multi_physics-thermo_elasticity>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`
│ │ │ +     - :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`, :ref:`bio <multi_physics-biot>`, :ref:`the.ela <multi_physics-thermo_elasticity>`, :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`
│ │ │     * - ev_biot_stress
│ │ │  
│ │ │         :class:`BiotStressTerm <sfepy.terms.terms_biot.BiotStressTerm>`
│ │ │       - ``<material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              - \int_{\Omega} \alpha_{ij} p
│ │ │       - 
│ │ │ @@ -94,15 +94,15 @@
│ │ │       - :ref:`ela.con.sph <linear_elasticity-elastic_contact_sphere>`
│ │ │     * - dw_convect
│ │ │  
│ │ │         :class:`ConvectTerm <sfepy.terms.terms_navier_stokes.ConvectTerm>`
│ │ │       - ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} ((\ul{u} \cdot \nabla) \ul{u}) \cdot \ul{v}
│ │ │ -     - :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`nav.sto <navier_stokes-navier_stokes>`
│ │ │ +     - :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`nav.sto <navier_stokes-navier_stokes>`
│ │ │     * - dw_convect_v_grad_s
│ │ │  
│ │ │         :class:`ConvectVGradSTerm <sfepy.terms.terms_diffusion.ConvectVGradSTerm>`
│ │ │       - ``<virtual>``, ``<state_v>``, ``<state_s>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} q (\ul{u} \cdot \nabla p)
│ │ │       - :ref:`poi.fun <diffusion-poisson_functions>`
│ │ │ @@ -125,15 +125,15 @@
│ │ │  
│ │ │         where
│ │ │             
│ │ │  
│ │ │         .. math::
│ │ │              \ul{f}^{*}(p_{in}, p_{out}) = \ul{a} \frac{p_{in} +
│ │ │             p_{out}}{2} + (1 - \alpha) \ul{n} C \frac{ p_{in} - p_{out}}{2},
│ │ │ -     - :ref:`adv.2D <dg-advection_2D>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`
│ │ │ +     - :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`adv.2D <dg-advection_2D>`
│ │ │     * - dw_dg_diffusion_flux
│ │ │  
│ │ │         :class:`DiffusionDGFluxTerm <sfepy.terms.terms_dg.DiffusionDGFluxTerm>`
│ │ │       - ``<material>``, ``<state>``, ``<virtual>``
│ │ │  
│ │ │         ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │ @@ -145,29 +145,29 @@
│ │ │  
│ │ │         .. math::
│ │ │              \langle \nabla \phi \rangle = \frac{\nabla\phi_{in} +
│ │ │             \nabla\phi_{out}}{2}
│ │ │  
│ │ │         .. math::
│ │ │              [\phi] = \phi_{in} - \phi_{out}
│ │ │ -     - :ref:`lap.2D <dg-laplace_2D>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`
│ │ │ +     - :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`lap.2D <dg-laplace_2D>`
│ │ │     * - dw_dg_interior_penalty
│ │ │  
│ │ │         :class:`DiffusionInteriorPenaltyTerm <sfepy.terms.terms_dg.DiffusionInteriorPenaltyTerm>`
│ │ │       - ``<material>``, ``<material_Cw>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\partial{T_K}} \bar{D} C_w
│ │ │             \frac{Ord^2}{d(\partial{T_K})}[p][q]
│ │ │  
│ │ │         where
│ │ │             
│ │ │  
│ │ │         .. math::
│ │ │              [\phi] = \phi_{in} - \phi_{out}
│ │ │ -     - :ref:`lap.2D <dg-laplace_2D>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`
│ │ │ +     - :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`lap.2D <dg-laplace_2D>`
│ │ │     * - dw_dg_nonlinear_laxfrie_flux
│ │ │  
│ │ │         :class:`NonlinearHyperbolicDGFluxTerm <sfepy.terms.terms_dg.NonlinearHyperbolicDGFluxTerm>`
│ │ │       - ``<opt_material>``, ``<fun>``, ``<fun_d>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\partial{T_K}} \ul{n} \cdot f^{*} (p_{in}, p_{out})q
│ │ │  
│ │ │ @@ -181,15 +181,15 @@
│ │ │       - :ref:`bur.2D <dg-burgers_2D>`
│ │ │     * - dw_diffusion
│ │ │  
│ │ │         :class:`DiffusionTerm <sfepy.terms.terms_diffusion.DiffusionTerm>`
│ │ │       - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} K_{ij} \nabla_i q \nabla_j p
│ │ │ -     - :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`, :ref:`poi.neu <diffusion-poisson_neumann>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`ela.axi <linear_elasticity-elastic2D_axisymmetric>`, :ref:`bio <multi_physics-biot>`
│ │ │ +     - :ref:`poi.neu <diffusion-poisson_neumann>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`bio <multi_physics-biot>`, :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`ela.axi <linear_elasticity-elastic2D_axisymmetric>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`
│ │ │     * - dw_diffusion_coupling
│ │ │  
│ │ │         :class:`DiffusionCoupling <sfepy.terms.terms_diffusion.DiffusionCoupling>`
│ │ │       - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │  
│ │ │         ``<material>``, ``<state>``, ``<virtual>``
│ │ │       - .. math::
│ │ │ @@ -229,26 +229,26 @@
│ │ │     * - dw_div_grad
│ │ │  
│ │ │         :class:`DivGradTerm <sfepy.terms.terms_navier_stokes.DivGradTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \nu\ \nabla \ul{v} : \nabla \ul{u} \mbox{ ,
│ │ │             } \int_{\Omega} \nabla \ul{v} : \nabla \ul{u}
│ │ │ -     - :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`sta.nav.sto <navier_stokes-stabilized_navier_stokes>`, :ref:`sto <navier_stokes-stokes>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`nav.sto <navier_stokes-navier_stokes>`
│ │ │ +     - :ref:`sta.nav.sto <navier_stokes-stabilized_navier_stokes>`, :ref:`nav.sto <navier_stokes-navier_stokes>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`sto <navier_stokes-stokes>`
│ │ │     * - dw_dot
│ │ │  
│ │ │         :class:`DotProductTerm <sfepy.terms.terms_dot.DotProductTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\cal{D}} q p \mbox{ , } \int_{\cal{D}} \ul{v} \cdot
│ │ │             \ul{u}\\ \int_\Gamma \ul{v} \cdot \ul{n} p \mbox{ , } \int_\Gamma
│ │ │             q \ul{n} \cdot \ul{u} \mbox{ , }\\ \int_{\cal{D}} c q p \mbox{ , }
│ │ │             \int_{\cal{D}} c \ul{v} \cdot \ul{u} \mbox{ , } \int_{\cal{D}}
│ │ │             \ul{v} \cdot \ull{c} \cdot \ul{u}
│ │ │ -     - :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`tim.poi.exp <diffusion-time_poisson_explicit>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`tim.adv.dif <diffusion-time_advection_diffusion>`, :ref:`hyd <quantum-hydrogen>`, :ref:`adv.2D <dg-advection_2D>`, :ref:`aco <acoustics-acoustics>`, :ref:`mod.ana.dec <linear_elasticity-modal_analysis_declarative>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`bal <large_deformation-balloon>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`, :ref:`wel <quantum-well>`, :ref:`ref.evp <miscellaneous-refine_evp>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`osc <quantum-oscillator>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`lin.ela.dam <linear_elasticity-linear_elastic_damping>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`, :ref:`tim.poi <diffusion-time_poisson>`, :ref:`bor <quantum-boron>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`the.ele <multi_physics-thermal_electric>`, :ref:`poi.fun <diffusion-poisson_functions>`
│ │ │ +     - :ref:`mod.ana.dec <linear_elasticity-modal_analysis_declarative>`, :ref:`tim.poi.exp <diffusion-time_poisson_explicit>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`aco <acoustics-acoustics>`, :ref:`ref.evp <miscellaneous-refine_evp>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`osc <quantum-oscillator>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`adv.2D <dg-advection_2D>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`tim.adv.dif <diffusion-time_advection_diffusion>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`bal <large_deformation-balloon>`, :ref:`poi.fun <diffusion-poisson_functions>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`, :ref:`lin.ela.dam <linear_elasticity-linear_elastic_damping>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`bor <quantum-boron>`, :ref:`wel <quantum-well>`, :ref:`hyd <quantum-hydrogen>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`tim.poi <diffusion-time_poisson>`, :ref:`the.ele <multi_physics-thermal_electric>`
│ │ │     * - dw_elastic_wave
│ │ │  
│ │ │         :class:`ElasticWaveTerm <sfepy.terms.terms_elastic.ElasticWaveTerm>`
│ │ │       - ``<material_1>``, ``<material_2>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} D_{ijkl}\ g_{ij}(\ul{v}) g_{kl}(\ul{u})
│ │ │       - 
│ │ │ @@ -280,15 +280,15 @@
│ │ │       - 
│ │ │     * - dw_integrate
│ │ │  
│ │ │         :class:`IntegrateOperatorTerm <sfepy.terms.terms_basic.IntegrateOperatorTerm>`
│ │ │       - ``<opt_material>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\cal{D}} q \mbox{ or } \int_{\cal{D}} c q
│ │ │ -     - :ref:`poi.neu <diffusion-poisson_neumann>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`aco <acoustics-acoustics>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`
│ │ │ +     - :ref:`poi.neu <diffusion-poisson_neumann>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`dar.flo.mul <diffusion-darcy_flow_multicomp>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`aco <acoustics-acoustics>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`
│ │ │     * - ev_integrate
│ │ │  
│ │ │         :class:`IntegrateTerm <sfepy.terms.terms_basic.IntegrateTerm>`
│ │ │       - ``<opt_material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              \int_{\cal{D}} y \mbox{ , } \int_{\cal{D}} \ul{y} \mbox{ ,
│ │ │             } \int_\Gamma \ul{y} \cdot \ul{n}\\ \int_{\cal{D}} c y \mbox{ , }
│ │ │ @@ -311,15 +311,15 @@
│ │ │       - :ref:`aco <acoustics-acoustics3d>`
│ │ │     * - dw_laplace
│ │ │  
│ │ │         :class:`LaplaceTerm <sfepy.terms.terms_diffusion.LaplaceTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} c \nabla q \cdot \nabla p
│ │ │ -     - :ref:`poi.par.stu <diffusion-poisson_parametric_study>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`tim.poi.exp <diffusion-time_poisson_explicit>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`tim.adv.dif <diffusion-time_advection_diffusion>`, :ref:`lap.tim.ebc <diffusion-laplace_time_ebcs>`, :ref:`hyd <quantum-hydrogen>`, :ref:`poi.sho.syn <diffusion-poisson_short_syntax>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`lap.2D <dg-laplace_2D>`, :ref:`aco <acoustics-acoustics>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`sin <diffusion-sinbc>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`, :ref:`cub <diffusion-cube>`, :ref:`wel <quantum-well>`, :ref:`lap.flu.2d <diffusion-laplace_fluid_2d>`, :ref:`ref.evp <miscellaneous-refine_evp>`, :ref:`osc <quantum-oscillator>`, :ref:`poi.fie.dep.mat <diffusion-poisson_field_dependent_material>`, :ref:`lap.cou.lcb <diffusion-laplace_coupling_lcbcs>`, :ref:`poi.iga <diffusion-poisson_iga>`, :ref:`poi <diffusion-poisson>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`, :ref:`lap.1d <diffusion-laplace_1d>`, :ref:`tim.poi <diffusion-time_poisson>`, :ref:`bor <quantum-boron>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`the.ele <multi_physics-thermal_electric>`, :ref:`poi.fun <diffusion-poisson_functions>`
│ │ │ +     - :ref:`poi <diffusion-poisson>`, :ref:`tim.poi.exp <diffusion-time_poisson_explicit>`, :ref:`tim.hea.equ.mul.mat <diffusion-time_heat_equation_multi_material>`, :ref:`lap.2D <dg-laplace_2D>`, :ref:`aco <acoustics-acoustics>`, :ref:`ref.evp <miscellaneous-refine_evp>`, :ref:`lap.tim.ebc <diffusion-laplace_time_ebcs>`, :ref:`poi.sho.syn <diffusion-poisson_short_syntax>`, :ref:`osc <quantum-oscillator>`, :ref:`sin <diffusion-sinbc>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`poi.iga <diffusion-poisson_iga>`, :ref:`hel.apa <acoustics-helmholtz_apartment>`, :ref:`tim.adv.dif <diffusion-time_advection_diffusion>`, :ref:`lap.1d <diffusion-laplace_1d>`, :ref:`aco <acoustics-acoustics3d>`, :ref:`lap.flu.2d <diffusion-laplace_fluid_2d>`, :ref:`poi.fie.dep.mat <diffusion-poisson_field_dependent_material>`, :ref:`poi.fun <diffusion-poisson_functions>`, :ref:`poi.per.bou.con <diffusion-poisson_periodic_boundary_condition>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`poi.par.stu <diffusion-poisson_parametric_study>`, :ref:`bor <quantum-boron>`, :ref:`wel <quantum-well>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`, :ref:`hyd <quantum-hydrogen>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`lap.cou.lcb <diffusion-laplace_coupling_lcbcs>`, :ref:`tim.poi <diffusion-time_poisson>`, :ref:`the.ele <multi_physics-thermal_electric>`, :ref:`cub <diffusion-cube>`
│ │ │     * - dw_lin_convect
│ │ │  
│ │ │         :class:`LinearConvectTerm <sfepy.terms.terms_navier_stokes.LinearConvectTerm>`
│ │ │       - ``<virtual>``, ``<parameter>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} ((\ul{w} \cdot \nabla) \ul{u}) \cdot \ul{v}
│ │ │  
│ │ │ @@ -356,15 +356,15 @@
│ │ │       - :ref:`mul.poi.con <linear_elasticity-multi_point_constraints>`
│ │ │     * - dw_lin_elastic
│ │ │  
│ │ │         :class:`LinearElasticTerm <sfepy.terms.terms_elastic.LinearElasticTerm>`
│ │ │       - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})
│ │ │ -     - :ref:`ela <linear_elasticity-elastodynamic>`, :ref:`two.bod.con <linear_elasticity-two_bodies_contact>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`ela.shi.per <linear_elasticity-elastic_shifted_periodic>`, :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`ela.con.pla <linear_elasticity-elastic_contact_planes>`, :ref:`lin.vis <linear_elasticity-linear_viscoelastic>`, :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`the.ela <multi_physics-thermo_elasticity>`, :ref:`mat.non <linear_elasticity-material_nonlinearity>`, :ref:`pie.ela.mac <multi_physics-piezo_elasticity_macro>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`mul.nod.lcb <linear_elasticity-multi_node_lcbcs>`, :ref:`mix.mes <linear_elasticity-mixed_mesh>`, :ref:`lin.ela <linear_elasticity-linear_elastic>`, :ref:`mod.ana.dec <linear_elasticity-modal_analysis_declarative>`, :ref:`nod.lcb <linear_elasticity-nodal_lcbcs>`, :ref:`lin.ela.tra <linear_elasticity-linear_elastic_tractions>`, :ref:`lin.ela.mM <homogenization-linear_elastic_mM>`, :ref:`tru.bri <linear_elasticity-truss_bridge3d>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`wed.mes <linear_elasticity-wedge_mesh>`, :ref:`lin.ela.iga <linear_elasticity-linear_elastic_iga>`, :ref:`lin.ela.dam <linear_elasticity-linear_elastic_damping>`, :ref:`its.4 <linear_elasticity-its2D_4>`, :ref:`mul.poi.con <linear_elasticity-multi_point_constraints>`, :ref:`pre.fib <linear_elasticity-prestress_fibres>`, :ref:`its.1 <linear_elasticity-its2D_1>`, :ref:`bio <multi_physics-biot>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`, :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`, :ref:`rig.twi <linear_elasticity-rigid_twist>`, :ref:`its.3 <linear_elasticity-its2D_3>`, :ref:`ela.con.sph <linear_elasticity-elastic_contact_sphere>`, :ref:`its.2 <linear_elasticity-its2D_2>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`sei.loa <linear_elasticity-seismic_load>`, :ref:`lin.ela.opt <homogenization-linear_elasticity_opt>`
│ │ │ +     - :ref:`lin.ela.opt <homogenization-linear_elasticity_opt>`, :ref:`mod.ana.dec <linear_elasticity-modal_analysis_declarative>`, :ref:`mix.mes <linear_elasticity-mixed_mesh>`, :ref:`lin.ela.tra <linear_elasticity-linear_elastic_tractions>`, :ref:`its.1 <linear_elasticity-its2D_1>`, :ref:`bio <multi_physics-biot>`, :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`bio.sho.syn <multi_physics-biot_short_syntax>`, :ref:`ela.shi.per <linear_elasticity-elastic_shifted_periodic>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`, :ref:`its.4 <linear_elasticity-its2D_4>`, :ref:`lin.vis <linear_elasticity-linear_viscoelastic>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`pie.ela.mac <multi_physics-piezo_elasticity_macro>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`wed.mes <linear_elasticity-wedge_mesh>`, :ref:`nod.lcb <linear_elasticity-nodal_lcbcs>`, :ref:`ela.con.sph <linear_elasticity-elastic_contact_sphere>`, :ref:`its.2 <linear_elasticity-its2D_2>`, :ref:`bio.npb <multi_physics-biot_npbc>`, :ref:`lin.ela.mM <homogenization-linear_elastic_mM>`, :ref:`mul.nod.lcb <linear_elasticity-multi_node_lcbcs>`, :ref:`its.3 <linear_elasticity-its2D_3>`, :ref:`two.bod.con <linear_elasticity-two_bodies_contact>`, :ref:`mat.non <linear_elasticity-material_nonlinearity>`, :ref:`the.ela <multi_physics-thermo_elasticity>`, :ref:`lin.ela.iga <linear_elasticity-linear_elastic_iga>`, :ref:`pre.fib <linear_elasticity-prestress_fibres>`, :ref:`ela <linear_elasticity-elastodynamic>`, :ref:`sei.loa <linear_elasticity-seismic_load>`, :ref:`lin.ela.dam <linear_elasticity-linear_elastic_damping>`, :ref:`bio.npb.lag <multi_physics-biot_npbc_lagrange>`, :ref:`the.ela.ess <multi_physics-thermo_elasticity_ess>`, :ref:`vib.aco <acoustics-vibro_acoustic3d>`, :ref:`tru.bri <linear_elasticity-truss_bridge3d>`, :ref:`lin.ela <linear_elasticity-linear_elastic>`, :ref:`ela.con.pla <linear_elasticity-elastic_contact_planes>`, :ref:`mul.poi.con <linear_elasticity-multi_point_constraints>`, :ref:`rig.twi <linear_elasticity-rigid_twist>`
│ │ │     * - dw_lin_elastic_iso
│ │ │  
│ │ │         :class:`LinearElasticIsotropicTerm <sfepy.terms.terms_elastic.LinearElasticIsotropicTerm>`
│ │ │       - ``<material_1>``, ``<material_2>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})\\
│ │ │             \mbox{ with } \\ D_{ijkl} = \mu (\delta_{ik}
│ │ │ @@ -373,15 +373,15 @@
│ │ │       - 
│ │ │     * - dw_lin_prestress
│ │ │  
│ │ │         :class:`LinearPrestressTerm <sfepy.terms.terms_elastic.LinearPrestressTerm>`
│ │ │       - ``<material>``, ``<virtual/param>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \sigma_{ij} e_{ij}(\ul{v})
│ │ │ -     - :ref:`pie.ela.mac <multi_physics-piezo_elasticity_macro>`, :ref:`non.hyp.mM <homogenization-nonlinear_hyperelastic_mM>`, :ref:`pre.fib <linear_elasticity-prestress_fibres>`
│ │ │ +     - :ref:`pre.fib <linear_elasticity-prestress_fibres>`, :ref:`pie.ela.mac <multi_physics-piezo_elasticity_macro>`, :ref:`non.hyp.mM <homogenization-nonlinear_hyperelastic_mM>`
│ │ │     * - dw_lin_spring
│ │ │  
│ │ │         :class:`LinearSpringTerm <sfepy.terms.terms_elastic.LinearSpringTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \ul{f}^{(i)} = - \ul{f}^{(j)} = k (\ul{u}^{(j)} -
│ │ │             \ul{u}^{(i)})\\ \quad \forall \mbox{ elements } T_K^{i,j}\\ \mbox{
│ │ │ @@ -398,15 +398,15 @@
│ │ │  
│ │ │         :class:`LinearTrussTerm <sfepy.terms.terms_elastic.LinearTrussTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              F^{(i)} = -F^{(j)} = EA / l (U^{(j)} - U^{(i)})\\ \quad
│ │ │             \forall \mbox{ elements } T_K^{i,j}\\ \mbox{ in a region
│ │ │             connecting nodes } i, j
│ │ │ -     - :ref:`tru.bri <linear_elasticity-truss_bridge>`, :ref:`tru.bri <linear_elasticity-truss_bridge3d>`
│ │ │ +     - :ref:`tru.bri <linear_elasticity-truss_bridge3d>`, :ref:`tru.bri <linear_elasticity-truss_bridge>`
│ │ │     * - ev_lin_truss_force
│ │ │  
│ │ │         :class:`LinearTrussInternalForceTerm <sfepy.terms.terms_elastic.LinearTrussInternalForceTerm>`
│ │ │       - ``<material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              F = EA / l (U^{(j)} - U^{(i)})\\ \quad \forall \mbox{
│ │ │             elements } T_K^{i,j}\\ \mbox{ in a region connecting nodes } i, j
│ │ │ @@ -461,15 +461,15 @@
│ │ │         :class:`PiezoCouplingTerm <sfepy.terms.terms_piezo.PiezoCouplingTerm>`
│ │ │       - ``<material>``, ``<virtual/param_v>``, ``<state/param_s>``
│ │ │  
│ │ │         ``<material>``, ``<state>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} g_{kij}\ e_{ij}(\ul{v}) \nabla_k p\\
│ │ │             \int_{\Omega} g_{kij}\ e_{ij}(\ul{u}) \nabla_k q
│ │ │ -     - :ref:`pie.ela <multi_physics-piezo_elastodynamic>`, :ref:`pie.ela <multi_physics-piezo_elasticity>`
│ │ │ +     - :ref:`pie.ela <multi_physics-piezo_elasticity>`, :ref:`pie.ela <multi_physics-piezo_elastodynamic>`
│ │ │     * - ev_piezo_strain
│ │ │  
│ │ │         :class:`PiezoStrainTerm <sfepy.terms.terms_piezo.PiezoStrainTerm>`
│ │ │       - ``<material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} g_{kij} e_{ij}(\ul{u})
│ │ │       - 
│ │ │ @@ -483,15 +483,15 @@
│ │ │     * - dw_point_load
│ │ │  
│ │ │         :class:`ConcentratedPointLoadTerm <sfepy.terms.terms_point.ConcentratedPointLoadTerm>`
│ │ │       - ``<material>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \ul{f}^i = \ul{\bar f}^i \quad \forall \mbox{ FE node } i
│ │ │             \mbox{ in a region }
│ │ │ -     - :ref:`she.can <linear_elasticity-shell10x_cantilever>`, :ref:`tru.bri <linear_elasticity-truss_bridge>`, :ref:`its.3 <linear_elasticity-its2D_3>`, :ref:`its.2 <linear_elasticity-its2D_2>`, :ref:`its.4 <linear_elasticity-its2D_4>`, :ref:`its.1 <linear_elasticity-its2D_1>`
│ │ │ +     - :ref:`its.2 <linear_elasticity-its2D_2>`, :ref:`its.3 <linear_elasticity-its2D_3>`, :ref:`its.1 <linear_elasticity-its2D_1>`, :ref:`she.can <linear_elasticity-shell10x_cantilever>`, :ref:`its.4 <linear_elasticity-its2D_4>`, :ref:`tru.bri <linear_elasticity-truss_bridge>`
│ │ │     * - dw_point_lspring
│ │ │  
│ │ │         :class:`LinearPointSpringTerm <sfepy.terms.terms_point.LinearPointSpringTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \ul{f}^i = -k \ul{u}^i \quad \forall \mbox{ FE node } i
│ │ │             \mbox{ in a region }
│ │ │ @@ -508,15 +508,15 @@
│ │ │         :class:`ScalarDotMGradScalarTerm <sfepy.terms.terms_dot.ScalarDotMGradScalarTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │  
│ │ │         ``<material>``, ``<state>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} q \ul{y} \cdot \nabla p \mbox{ , }
│ │ │             \int_{\Omega} p \ul{y} \cdot \nabla q
│ │ │ -     - :ref:`adv.2D <dg-advection_2D>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`
│ │ │ +     - :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`adv.1D <dg-advection_1D>`, :ref:`adv.2D <dg-advection_2D>`
│ │ │     * - dw_shell10x
│ │ │  
│ │ │         :class:`Shell10XTerm <sfepy.terms.terms_shells.Shell10XTerm>`
│ │ │       - ``<material_d>``, ``<material_drill>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})
│ │ │       - :ref:`she.can <linear_elasticity-shell10x_cantilever>`
│ │ │ @@ -527,15 +527,15 @@
│ │ │  
│ │ │         ``<opt_material>``, ``<state>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} p\ \nabla \cdot \ul{v} \mbox{ , }
│ │ │             \int_{\Omega} q\ \nabla \cdot \ul{u}\\ \mbox{ or } \int_{\Omega}
│ │ │             c\ p\ \nabla \cdot \ul{v} \mbox{ , } \int_{\Omega} c\ q\ \nabla
│ │ │             \cdot \ul{u}
│ │ │ -     - :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`sta.nav.sto <navier_stokes-stabilized_navier_stokes>`, :ref:`sto <navier_stokes-stokes>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`nav.sto <navier_stokes-navier_stokes>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`
│ │ │ +     - :ref:`sta.nav.sto <navier_stokes-stabilized_navier_stokes>`, :ref:`nav.sto <navier_stokes-navier_stokes>`, :ref:`sto.sli.bc <navier_stokes-stokes_slip_bc>`, :ref:`nav.sto.iga <navier_stokes-navier_stokes2d_iga>`, :ref:`lin.ela.up <linear_elasticity-linear_elastic_up>`, :ref:`nav.sto <navier_stokes-navier_stokes2d>`, :ref:`sto <navier_stokes-stokes>`
│ │ │     * - dw_stokes_wave
│ │ │  
│ │ │         :class:`StokesWaveTerm <sfepy.terms.terms_navier_stokes.StokesWaveTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} (\ul{\kappa} \cdot \ul{v}) (\ul{\kappa}
│ │ │             \cdot \ul{u})
│ │ │ @@ -553,36 +553,36 @@
│ │ │       - 
│ │ │     * - ev_sum_vals
│ │ │  
│ │ │         :class:`SumNodalValuesTerm <sfepy.terms.terms_basic.SumNodalValuesTerm>`
│ │ │       - ``<parameter>``
│ │ │       - 
│ │ │       - 
│ │ │ -   * - dw_surface_flux
│ │ │ -
│ │ │ -       :class:`SurfaceFluxOperatorTerm <sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm>`
│ │ │ -     - ``<opt_material>``, ``<virtual>``, ``<state>``
│ │ │ -     - .. math::
│ │ │ -            \int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p
│ │ │ -     - 
│ │ │     * - ev_surface_flux
│ │ │  
│ │ │         :class:`SurfaceFluxTerm <sfepy.terms.terms_diffusion.SurfaceFluxTerm>`
│ │ │       - ``<material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} \ul{n} \cdot K_{ij} \nabla_j p
│ │ │       - 
│ │ │ +   * - dw_surface_flux
│ │ │ +
│ │ │ +       :class:`SurfaceFluxOperatorTerm <sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm>`
│ │ │ +     - ``<opt_material>``, ``<virtual>``, ``<state>``
│ │ │ +     - .. math::
│ │ │ +            \int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p
│ │ │ +     - 
│ │ │     * - dw_surface_ltr
│ │ │  
│ │ │         :class:`LinearTractionTerm <sfepy.terms.terms_surface.LinearTractionTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} \ul{v} \cdot \ull{\sigma} \cdot \ul{n},
│ │ │             \int_{\Gamma} \ul{v} \cdot \ul{n},
│ │ │ -     - :ref:`tru.bri <linear_elasticity-truss_bridge3d>`, :ref:`ela.shi.per <linear_elasticity-elastic_shifted_periodic>`, :ref:`mix.mes <linear_elasticity-mixed_mesh>`, :ref:`wed.mes <linear_elasticity-wedge_mesh>`, :ref:`lin.vis <linear_elasticity-linear_viscoelastic>`, :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`nod.lcb <linear_elasticity-nodal_lcbcs>`, :ref:`lin.ela.tra <linear_elasticity-linear_elastic_tractions>`, :ref:`lin.ela.opt <homogenization-linear_elasticity_opt>`
│ │ │ +     - :ref:`lin.ela.opt <homogenization-linear_elasticity_opt>`, :ref:`mix.mes <linear_elasticity-mixed_mesh>`, :ref:`lin.ela.tra <linear_elasticity-linear_elastic_tractions>`, :ref:`tru.bri <linear_elasticity-truss_bridge3d>`, :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`ela.shi.per <linear_elasticity-elastic_shifted_periodic>`, :ref:`wed.mes <linear_elasticity-wedge_mesh>`, :ref:`lin.vis <linear_elasticity-linear_viscoelastic>`, :ref:`nod.lcb <linear_elasticity-nodal_lcbcs>`
│ │ │     * - ev_surface_moment
│ │ │  
│ │ │         :class:`SurfaceMomentTerm <sfepy.terms.terms_basic.SurfaceMomentTerm>`
│ │ │       - ``<material>``, ``<parameter>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} \ul{n} (\ul{x} - \ul{x}_0)
│ │ │       - 
│ │ │ @@ -633,15 +633,15 @@
│ │ │     * - dw_volume_lvf
│ │ │  
│ │ │         :class:`LinearVolumeForceTerm <sfepy.terms.terms_volume.LinearVolumeForceTerm>`
│ │ │       - ``<material>``, ``<virtual>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \ul{f} \cdot \ul{v} \mbox{ or }
│ │ │             \int_{\Omega} f q
│ │ │ -     - :ref:`poi.iga <diffusion-poisson_iga>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`poi.par.stu <diffusion-poisson_parametric_study>`, :ref:`adv.dif.2D <dg-advection_diffusion_2D>`
│ │ │ +     - :ref:`adv.dif.2D <dg-advection_diffusion_2D>`, :ref:`poi.iga <diffusion-poisson_iga>`, :ref:`bur.2D <dg-burgers_2D>`, :ref:`poi.par.stu <diffusion-poisson_parametric_study>`
│ │ │     * - dw_volume_nvf
│ │ │  
│ │ │         :class:`NonlinearVolumeForceTerm <sfepy.terms.terms_volume.NonlinearVolumeForceTerm>`
│ │ │       - ``<fun>``, ``<dfun>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} q f(p)
│ │ │       - :ref:`poi.non.mat <diffusion-poisson_nonlinear_material>`
│ │ │ @@ -703,30 +703,30 @@
│ │ │  
│ │ │         :class:`SDConvectTerm <sfepy.terms.terms_adj_navier_stokes.SDConvectTerm>`
│ │ │       - ``<parameter_u>``, ``<parameter_w>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} [ u_k \pdiff{u_i}{x_k} w_i (\nabla \cdot
│ │ │             \Vcal) - u_k \pdiff{\Vcal_j}{x_k} \pdiff{u_i}{x_j} w_i ]
│ │ │       - 
│ │ │ -   * - de_sd_diffusion
│ │ │ +   * - ev_sd_diffusion
│ │ │  
│ │ │ -       :class:`ESDDiffusionTerm <sfepy.terms.terms_sensitivity.ESDDiffusionTerm>`
│ │ │ -     - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │ +       :class:`SDDiffusionTerm <sfepy.terms.terms_diffusion.SDDiffusionTerm>`
│ │ │ +     - ``<material>``, ``<parameter_q>``, ``<parameter_p>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p
│ │ │  
│ │ │         .. math::
│ │ │              \hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │             \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │             x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)
│ │ │       - 
│ │ │ -   * - ev_sd_diffusion
│ │ │ +   * - de_sd_diffusion
│ │ │  
│ │ │ -       :class:`SDDiffusionTerm <sfepy.terms.terms_diffusion.SDDiffusionTerm>`
│ │ │ -     - ``<material>``, ``<parameter_q>``, ``<parameter_p>``, ``<parameter_mv>``
│ │ │ +       :class:`ESDDiffusionTerm <sfepy.terms.terms_sensitivity.ESDDiffusionTerm>`
│ │ │ +     - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p
│ │ │  
│ │ │         .. math::
│ │ │              \hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │             \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │             x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)
│ │ │ @@ -763,70 +763,58 @@
│ │ │  
│ │ │         .. math::
│ │ │              \hat{I}_{ijkl} = \delta_{ik}\delta_{jl} \nabla \cdot
│ │ │             \ul{\Vcal} - \delta_{ik}\delta_{js} {\partial \Vcal_l \over
│ │ │             \partial x_s} - \delta_{is}\delta_{jl} {\partial \Vcal_k \over
│ │ │             \partial x_s}
│ │ │       - 
│ │ │ -   * - de_sd_dot
│ │ │ -
│ │ │ -       :class:`ESDDotTerm <sfepy.terms.terms_sensitivity.ESDDotTerm>`
│ │ │ -     - ``<opt_material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │ -     - .. math::
│ │ │ -            \int_\Omega q p (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ -           \int_\Omega (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\
│ │ │ -           \int_\Omega c q p (\nabla \cdot \ul{\Vcal}) \mbox{ , } \int_\Omega
│ │ │ -           c (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\ \int_\Omega
│ │ │ -           \ul{v} \cdot (\ull{M}\, \ul{u}) (\nabla \cdot \ul{\Vcal})
│ │ │ -     - 
│ │ │     * - ev_sd_dot
│ │ │  
│ │ │         :class:`SDDotTerm <sfepy.terms.terms_adj_navier_stokes.SDDotTerm>`
│ │ │       - ``<parameter_1>``, ``<parameter_2>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} p q (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │             \int_{\Omega} (\ul{u} \cdot \ul{w}) (\nabla \cdot \ul{\Vcal})
│ │ │       - 
│ │ │ -   * - de_sd_lin_elastic
│ │ │ +   * - de_sd_dot
│ │ │  
│ │ │ -       :class:`ESDLinearElasticTerm <sfepy.terms.terms_sensitivity.ESDLinearElasticTerm>`
│ │ │ -     - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │ +       :class:`ESDDotTerm <sfepy.terms.terms_sensitivity.ESDDotTerm>`
│ │ │ +     - ``<opt_material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │ -            \int_{\Omega} \hat{D}_{ijkl} {\partial v_i \over \partial
│ │ │ -           x_j} {\partial u_k \over \partial x_l}
│ │ │ -
│ │ │ -       .. math::
│ │ │ -            \hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ -           D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ -           \Vcal_j \over \partial x_q}
│ │ │ +            \int_\Omega q p (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ +           \int_\Omega (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\
│ │ │ +           \int_\Omega c q p (\nabla \cdot \ul{\Vcal}) \mbox{ , } \int_\Omega
│ │ │ +           c (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\ \int_\Omega
│ │ │ +           \ul{v} \cdot (\ull{M}\, \ul{u}) (\nabla \cdot \ul{\Vcal})
│ │ │       - 
│ │ │     * - ev_sd_lin_elastic
│ │ │  
│ │ │         :class:`SDLinearElasticTerm <sfepy.terms.terms_elastic.SDLinearElasticTerm>`
│ │ │       - ``<material>``, ``<parameter_w>``, ``<parameter_u>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \hat{D}_{ijkl}\ e_{ij}(\ul{v})
│ │ │             e_{kl}(\ul{u})
│ │ │  
│ │ │         .. math::
│ │ │              \hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │             D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │             \Vcal_j \over \partial x_q}
│ │ │       - 
│ │ │ -   * - ev_sd_piezo_coupling
│ │ │ +   * - de_sd_lin_elastic
│ │ │  
│ │ │ -       :class:`SDPiezoCouplingTerm <sfepy.terms.terms_piezo.SDPiezoCouplingTerm>`
│ │ │ -     - ``<material>``, ``<parameter_u>``, ``<parameter_p>``, ``<parameter_mv>``
│ │ │ +       :class:`ESDLinearElasticTerm <sfepy.terms.terms_sensitivity.ESDLinearElasticTerm>`
│ │ │ +     - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │ -            \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p
│ │ │ +            \int_{\Omega} \hat{D}_{ijkl} {\partial v_i \over \partial
│ │ │ +           x_j} {\partial u_k \over \partial x_l}
│ │ │  
│ │ │         .. math::
│ │ │ -            \hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │ -           g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │ -           \Vcal_k \over \partial x_l}
│ │ │ +            \hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ +           D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ +           \Vcal_j \over \partial x_q}
│ │ │       - 
│ │ │     * - de_sd_piezo_coupling
│ │ │  
│ │ │         :class:`ESDPiezoCouplingTerm <sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm>`
│ │ │       - ``<material>``, ``<virtual/param_v>``, ``<state/param_s>``, ``<parameter_mv>``
│ │ │  
│ │ │         ``<material>``, ``<state>``, ``<virtual>``, ``<parameter_mv>``
│ │ │ @@ -835,14 +823,26 @@
│ │ │             \mbox{ , } \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k q
│ │ │  
│ │ │         .. math::
│ │ │              \hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │             g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │             \Vcal_k \over \partial x_l}
│ │ │       - 
│ │ │ +   * - ev_sd_piezo_coupling
│ │ │ +
│ │ │ +       :class:`SDPiezoCouplingTerm <sfepy.terms.terms_piezo.SDPiezoCouplingTerm>`
│ │ │ +     - ``<material>``, ``<parameter_u>``, ``<parameter_p>``, ``<parameter_mv>``
│ │ │ +     - .. math::
│ │ │ +            \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p
│ │ │ +
│ │ │ +       .. math::
│ │ │ +            \hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │ +           g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │ +           \Vcal_k \over \partial x_l}
│ │ │ +     - 
│ │ │     * - de_sd_stokes
│ │ │  
│ │ │         :class:`ESDStokesTerm <sfepy.terms.terms_sensitivity.ESDStokesTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param_v>``, ``<state/param_s>``, ``<parameter_mv>``
│ │ │  
│ │ │         ``<opt_material>``, ``<state>``, ``<virtual>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │ @@ -857,35 +857,35 @@
│ │ │     * - ev_sd_surface_integrate
│ │ │  
│ │ │         :class:`SDSufaceIntegrateTerm <sfepy.terms.terms_surface.SDSufaceIntegrateTerm>`
│ │ │       - ``<parameter>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} p \nabla \cdot \ul{\Vcal}
│ │ │       - 
│ │ │ +   * - ev_sd_surface_ltr
│ │ │ +
│ │ │ +       :class:`SDLinearTractionTerm <sfepy.terms.terms_surface.SDLinearTractionTerm>`
│ │ │ +     - ``<opt_material>``, ``<parameter>``, ``<parameter_mv>``
│ │ │ +     - .. math::
│ │ │ +            \int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ +           \int_{\Gamma} \ul{v} \cdot \ul{n},
│ │ │ +     - 
│ │ │     * - de_sd_surface_ltr
│ │ │  
│ │ │         :class:`ESDLinearTractionTerm <sfepy.terms.terms_sensitivity.ESDLinearTractionTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} \ul{v} \cdot
│ │ │             \left[\left(\ull{\hat{\sigma}}\, \nabla \cdot \ul{\cal{V}} -
│ │ │             \ull{{\hat\sigma}}\, \nabla \ul{\cal{V}} \right)\ul{n}\right]
│ │ │  
│ │ │         .. math::
│ │ │              \ull{\hat\sigma} = \ull{I} \mbox{ , } \ull{\hat\sigma} =
│ │ │             c\,\ull{I} \mbox{ or } \ull{\hat\sigma} = \ull{\sigma}
│ │ │       - 
│ │ │ -   * - ev_sd_surface_ltr
│ │ │ -
│ │ │ -       :class:`SDLinearTractionTerm <sfepy.terms.terms_surface.SDLinearTractionTerm>`
│ │ │ -     - ``<opt_material>``, ``<parameter>``, ``<parameter_mv>``
│ │ │ -     - .. math::
│ │ │ -            \int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ -           \int_{\Gamma} \ul{v} \cdot \ul{n},
│ │ │ -     - 
│ │ │     * - de_sd_v_dot_grad_s
│ │ │  
│ │ │         :class:`ESDVectorDotGradScalarTerm <sfepy.terms.terms_sensitivity.ESDVectorDotGradScalarTerm>`
│ │ │       - ``<opt_material>``, ``<virtual/param_v>``, ``<state/param_s>``, ``<parameter_mv>``
│ │ │  
│ │ │         ``<opt_material>``, ``<state>``, ``<virtual>``, ``<parameter_mv>``
│ │ │       - .. math::
│ │ │ @@ -982,15 +982,15 @@
│ │ │       - :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`hyp <large_deformation-hyperelastic>`, :ref:`bal <large_deformation-balloon>`
│ │ │     * - dw_tl_he_neohook
│ │ │  
│ │ │         :class:`NeoHookeanTLTerm <sfepy.terms.terms_hyperelastic_tl.NeoHookeanTLTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})
│ │ │ -     - :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`act.fib <large_deformation-active_fibres>`, :ref:`per.tl <large_deformation-perfusion_tl>`, :ref:`bal <large_deformation-balloon>`, :ref:`hyp <large_deformation-hyperelastic>`
│ │ │ +     - :ref:`hyp <large_deformation-hyperelastic>`, :ref:`bal <large_deformation-balloon>`, :ref:`per.tl <large_deformation-perfusion_tl>`, :ref:`com.ela.mat <large_deformation-compare_elastic_materials>`, :ref:`act.fib <large_deformation-active_fibres>`
│ │ │     * - dw_tl_he_ogden
│ │ │  
│ │ │         :class:`OgdenTLTerm <sfepy.terms.terms_hyperelastic_tl.OgdenTLTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})
│ │ │       - 
│ │ │ @@ -1075,23 +1075,23 @@
│ │ │     * - dw_ul_he_mooney_rivlin
│ │ │  
│ │ │         :class:`MooneyRivlinULTerm <sfepy.terms.terms_hyperelastic_ul.MooneyRivlinULTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │             e_{ij}(\delta\ul{v})/J
│ │ │ -     - :ref:`hyp.ul.up <large_deformation-hyperelastic_ul_up>`, :ref:`hyp.ul <large_deformation-hyperelastic_ul>`
│ │ │ +     - :ref:`hyp.ul <large_deformation-hyperelastic_ul>`, :ref:`hyp.ul.up <large_deformation-hyperelastic_ul_up>`
│ │ │     * - dw_ul_he_neohook
│ │ │  
│ │ │         :class:`NeoHookeanULTerm <sfepy.terms.terms_hyperelastic_ul.NeoHookeanULTerm>`
│ │ │       - ``<material>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │             e_{ij}(\delta\ul{v})/J
│ │ │ -     - :ref:`hyp.ul.up <large_deformation-hyperelastic_ul_up>`, :ref:`hyp.ul <large_deformation-hyperelastic_ul>`
│ │ │ +     - :ref:`hyp.ul <large_deformation-hyperelastic_ul>`, :ref:`hyp.ul.up <large_deformation-hyperelastic_ul_up>`
│ │ │     * - dw_ul_volume
│ │ │  
│ │ │         :class:`VolumeULTerm <sfepy.terms.terms_hyperelastic_ul.VolumeULTerm>`
│ │ │       - ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              \begin{array}{l} \int_{\Omega} q J(\ul{u}) \\ \mbox{volume
│ │ │             mode: vector for } K \from \Ical_h: \int_{T_K} J(\ul{u}) \\
│ │ │ @@ -1447,15 +1447,15 @@
│ │ │  
│ │ │         :class:`MassTerm <sfepy.terms.terms_mass.MassTerm>`
│ │ │       - ``<material_rho>``, ``<material_lumping>``, ``<material_beta>``, ``<virtual>``, ``<state>``
│ │ │       - .. math::
│ │ │              M^C = \int_{\cal{D}} \rho \ul{v} \cdot \ul{u} \\ M^L =
│ │ │             \mathrm{lumping}(M^C) \\ M^A = (1 - \beta) M^C + \beta M^L \\ A =
│ │ │             \sum_e A_e \\ C = \sum_e A_e^T (M_e^A)^{-1} A_e
│ │ │ -     - :ref:`ela <linear_elasticity-elastodynamic>`, :ref:`sei.loa <linear_elasticity-seismic_load>`
│ │ │ +     - :ref:`sei.loa <linear_elasticity-seismic_load>`, :ref:`ela <linear_elasticity-elastodynamic>`
│ │ │     * - de_non_penetration_p
│ │ │  
│ │ │         :class:`ENonPenetrationPenaltyTerm <sfepy.terms.terms_multilinear.ENonPenetrationPenaltyTerm>`
│ │ │       - ``<material>``, ``<virtual/param_1>``, ``<state/param_2>``
│ │ │       - .. math::
│ │ │              \int_{\Gamma} c (\ul{n} \cdot \ul{v}) (\ul{n} \cdot
│ │ │             \ul{u})
│ │ ├── ./usr/share/doc/python-sfepy-doc/html/searchindex.js
│ │ │ ├── js-beautify {}
│ │ │ │ @@ -20474,15 +20474,15 @@
│ │ │ │          "09666": 11,
│ │ │ │          "099": [20, 291],
│ │ │ │          "099999": 289,
│ │ │ │          "0_1": 26,
│ │ │ │          "0d": 26,
│ │ │ │          "0e3": 20,
│ │ │ │          "0e9": [20, 290],
│ │ │ │ -        "0x7f19ad154220": 181,
│ │ │ │ +        "0x7fb1cb00d440": 181,
│ │ │ │          "1": [0, 1, 5, 7, 8, 11, 15, 17, 18, 19, 20, 21, 22, 23, 24, 25, 27, 29, 30, 34, 35, 39, 40, 41, 42, 44, 59, 60, 61, 62, 64, 65, 67, 68, 69, 70, 72, 77, 78, 80, 81, 83, 84, 87, 89, 90, 91, 93, 94, 95, 99, 100, 102, 107, 108, 112, 113, 114, 115, 116, 118, 122, 123, 124, 127, 128, 131, 132, 134, 137, 138, 139, 140, 141, 142, 143, 144, 145, 146, 149, 150, 156, 172, 180, 181, 182, 183, 184, 185, 187, 188, 189, 190, 192, 193, 194, 195, 197, 198, 199, 200, 201, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215, 216, 217, 219, 220, 228, 230, 259, 272, 273, 286, 287, 289, 290],
│ │ │ │          "10": [0, 11, 23, 24, 25, 26, 30, 65, 67, 70, 91, 93, 111, 120, 130, 142, 146, 147, 151, 154, 156, 180, 181, 182, 183, 185, 188, 189, 190, 207, 209, 216, 289, 290, 291],
│ │ │ │          "100": [39, 40, 41, 105, 134, 142, 143, 180, 181, 228],
│ │ │ │          "1000": [24, 91, 142, 147],
│ │ │ │          "100000": [111, 180],
│ │ │ │          "1000000": [142, 290],
│ │ │ │          "10000000000000001": 142,
│ │ ├── ./usr/share/doc/python-sfepy-doc/html/src/sfepy/solvers/nls.html
│ │ │ @@ -173,15 +173,15 @@
│ │ │  <dt><strong>lin_precision</strong><span class="classifier">float or None</span></dt><dd><p>If not None, the linear system solution tolerances are set in each
│ │ │  nonlinear iteration relative to the current residual norm by the
│ │ │  <cite>lin_precision</cite> factor. Ignored for direct linear solvers.</p>
│ │ │  </dd>
│ │ │  <dt><strong>step_red</strong><span class="classifier">0.0 &lt; float &lt;= 1.0 (default: 1.0)</span></dt><dd><p>Step reduction factor. Equivalent to the mixing parameter <span class="math">a</span>:
│ │ │  <span class="math">(1 - a) x + a (x + dx) = x + a dx</span></p>
│ │ │  </dd>
│ │ │ -<dt><strong>line_search_fun</strong><span class="classifier">function(it, vec_x0, vec_r0, vec_dx0, err_last, conf, fun, apply_lin_solver, timers, log=None) (default: &lt;function apply_line_search_bt at 0x7f19ad154220&gt;)</span></dt><dd><p>The line search function.</p>
│ │ │ +<dt><strong>line_search_fun</strong><span class="classifier">function(it, vec_x0, vec_r0, vec_dx0, err_last, conf, fun, apply_lin_solver, timers, log=None) (default: &lt;function apply_line_search_bt at 0x7fb1cb00d440&gt;)</span></dt><dd><p>The line search function.</p>
│ │ │  </dd>
│ │ │  <dt><strong>ls_mode</strong><span class="classifier">‘residual’ or ‘error’ (default: ‘residual’)</span></dt><dd><p>The line search mode: when it is ‘residual’, the solver tries to
│ │ │  make the iteration residuals decreasing while for ‘error’ the solution error
│ │ │  estimates should decrease.</p>
│ │ │  </dd>
│ │ │  <dt><strong>ls_on</strong><span class="classifier">float (default: 0.99999)</span></dt><dd><p>Start the backtracking line-search by reducing the step, if
│ │ │  <span class="math">||d(x^i)|| / ||d(x^{i-1})||</span> is larger than <cite>ls_on</cite>, where <span class="math">d</span>
│ │ │ ├── html2text {}
│ │ │ │ @@ -64,15 +64,15 @@
│ │ │ │                    norm by thelin_precisionfactor. Ignored for direct linear
│ │ │ │                    solvers.
│ │ │ │                sstteepp__rreedd0.0 < float <= 1.0 (default: 1.0)
│ │ │ │                    Step reduction factor. Equivalent to the mixing parameter a:
│ │ │ │                    (1 - a) x + a (x + dx) = x + a dx
│ │ │ │                lliinnee__sseeaarrcchh__ffuunnfunction(it, vec_x0, vec_r0, vec_dx0, err_last,
│ │ │ │                conf, fun, apply_lin_solver, timers, log=None) (default:
│ │ │ │ -              <function apply_line_search_bt at 0x7f19ad154220>)
│ │ │ │ +              <function apply_line_search_bt at 0x7fb1cb00d440>)
│ │ │ │                    The line search function.
│ │ │ │                llss__mmooddee‘residual’ or ‘error’ (default: ‘residual’)
│ │ │ │                    The line search mode: when it is ‘residual’, the solver tries
│ │ │ │                    to make the iteration residuals decreasing while for ‘error’
│ │ │ │                    the solution error estimates should decrease.
│ │ │ │                llss__oonnfloat (default: 0.99999)
│ │ │ │                    Start the backtracking line-search by reducing the step, if
│ │ ├── ./usr/share/doc/python-sfepy-doc/html/term_table.html
│ │ │ @@ -169,15 +169,15 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} p\ \alpha_{ij} e_{ij}(\ul{v}) \mbox{ , }
│ │ │  \int_{\Omega} q\ \alpha_{ij} e_{ij}(\ul{u})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">the.ela.ess</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">bio.sho.syn</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>ev_biot_stress</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_biot.html#sfepy.terms.terms_biot.BiotStressTerm" title="sfepy.terms.terms_biot.BiotStressTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">BiotStressTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">- \int_{\Omega} \alpha_{ij} p</span></p>
│ │ │ @@ -242,15 +242,15 @@
│ │ │  <tr class="row-even"><td><p>dw_convect</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.ConvectTerm" title="sfepy.terms.terms_navier_stokes.ConvectTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConvectTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} ((\ul{u} \cdot \nabla) \ul{u}) \cdot \ul{v}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_convect_v_grad_s</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.ConvectVGradSTerm" title="sfepy.terms.terms_diffusion.ConvectVGradSTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConvectVGradSTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state_s&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q (\ul{u} \cdot \nabla p)</span></p>
│ │ │ @@ -276,15 +276,15 @@
│ │ │  <p><span class="math">\int_{\partial{T_K}} \ul{n} \cdot \ul{f}^{*} (p_{in},
│ │ │  p_{out})q</span></p>
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">\ul{f}^{*}(p_{in}, p_{out}) = \ul{a} \frac{p_{in} +
│ │ │  p_{out}}{2} + (1 - \alpha) \ul{n} C \frac{ p_{in} - p_{out}}{2},</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dg_diffusion_flux</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.DiffusionDGFluxTerm" title="sfepy.terms.terms_dg.DiffusionDGFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionDGFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p>
│ │ │  </td>
│ │ │ @@ -294,28 +294,28 @@
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">\langle \nabla \phi \rangle = \frac{\nabla\phi_{in} +
│ │ │  \nabla\phi_{out}}{2}</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">[\phi] = \phi_{in} - \phi_{out}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">lap.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_dg_interior_penalty</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.DiffusionInteriorPenaltyTerm" title="sfepy.terms.terms_dg.DiffusionInteriorPenaltyTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionInteriorPenaltyTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_Cw&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\partial{T_K}} \bar{D} C_w
│ │ │  \frac{Ord^2}{d(\partial{T_K})}[p][q]</span></p>
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">[\phi] = \phi_{in} - \phi_{out}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">lap.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dg_nonlinear_laxfrie_flux</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.NonlinearHyperbolicDGFluxTerm" title="sfepy.terms.terms_dg.NonlinearHyperbolicDGFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NonlinearHyperbolicDGFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;fun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;fun_d&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\partial{T_K}} \ul{n} \cdot f^{*} (p_{in}, p_{out})q</span></p>
│ │ │ @@ -330,15 +330,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_diffusion</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.DiffusionTerm" title="sfepy.terms.terms_diffusion.DiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} K_{ij} \nabla_i q \nabla_j p</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">ela.axi</span>, <span class="xref std std-ref">bio</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">ela.axi</span>, <span class="xref std std-ref">pie.ela</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_diffusion_coupling</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.DiffusionCoupling" title="sfepy.terms.terms_diffusion.DiffusionCoupling"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionCoupling</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │ @@ -390,28 +390,28 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.DivGradTerm" title="sfepy.terms.terms_navier_stokes.DivGradTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DivGradTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \nu\ \nabla \ul{v} : \nabla \ul{u} \mbox{ ,
│ │ │  } \int_{\Omega} \nabla \ul{v} : \nabla \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dot</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dot.html#sfepy.terms.terms_dot.DotProductTerm" title="sfepy.terms.terms_dot.DotProductTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DotProductTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} q p \mbox{ , } \int_{\cal{D}} \ul{v} \cdot
│ │ │  \ul{u}\\ \int_\Gamma \ul{v} \cdot \ul{n} p \mbox{ , } \int_\Gamma
│ │ │  q \ul{n} \cdot \ul{u} \mbox{ , }\\ \int_{\cal{D}} c q p \mbox{ , }
│ │ │  \int_{\cal{D}} c \ul{v} \cdot \ul{u} \mbox{ , } \int_{\cal{D}}
│ │ │  \ul{v} \cdot \ull{c} \cdot \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">poi.fun</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">poi.fun</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">the.ele</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_elastic_wave</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.ElasticWaveTerm" title="sfepy.terms.terms_elastic.ElasticWaveTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ElasticWaveTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ g_{ij}(\ul{v}) g_{kl}(\ul{u})</span></p>
│ │ │ @@ -453,15 +453,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_integrate</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.IntegrateOperatorTerm" title="sfepy.terms.terms_basic.IntegrateOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">IntegrateOperatorTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} q \mbox{ or } \int_{\cal{D}} c q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">poi.per.bou.con</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">poi.per.bou.con</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>ev_integrate</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.IntegrateTerm" title="sfepy.terms.terms_basic.IntegrateTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">IntegrateTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} y \mbox{ , } \int_{\cal{D}} \ul{y} \mbox{ ,
│ │ │ @@ -492,15 +492,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_laplace</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.LaplaceTerm" title="sfepy.terms.terms_diffusion.LaplaceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LaplaceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} c \nabla q \cdot \nabla p</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">lap.tim.ebc</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">poi.sho.syn</span>, <span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">sin</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">cub</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">lap.flu.2d</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">poi.fie.dep.mat</span>, <span class="xref std std-ref">lap.cou.lcb</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">poi</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">lap.1d</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">poi.fun</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">lap.tim.ebc</span>, <span class="xref std std-ref">poi.sho.syn</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">sin</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">lap.1d</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">lap.flu.2d</span>, <span class="xref std std-ref">poi.fie.dep.mat</span>, <span class="xref std std-ref">poi.fun</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">lap.cou.lcb</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">cub</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_lin_convect</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.LinearConvectTerm" title="sfepy.terms.terms_navier_stokes.LinearConvectTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearConvectTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} ((\ul{w} \cdot \nabla) \ul{u}) \cdot \ul{v}</span></p>
│ │ │ @@ -545,15 +545,15 @@
│ │ │  <tr class="row-even"><td><p>dw_lin_elastic</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearElasticTerm" title="sfepy.terms.terms_elastic.LinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">ela</span>, <span class="xref std std-ref">two.bod.con</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">ela.con.pla</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">mat.non</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">mul.nod.lcb</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">lin.ela.mM</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.ela.iga</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">mul.poi.con</span>, <span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">rig.twi</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">ela.con.sph</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">lin.ela.opt</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">lin.ela.opt</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">ela.con.sph</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">lin.ela.mM</span>, <span class="xref std std-ref">mul.nod.lcb</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">two.bod.con</span>, <span class="xref std std-ref">mat.non</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">lin.ela.iga</span>, <span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">ela</span>, <span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">lin.ela</span>, <span class="xref std std-ref">ela.con.pla</span>, <span class="xref std std-ref">mul.poi.con</span>, <span class="xref std std-ref">rig.twi</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_lin_elastic_iso</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearElasticIsotropicTerm" title="sfepy.terms.terms_elastic.LinearElasticIsotropicTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearElasticIsotropicTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})\\
│ │ │ @@ -566,15 +566,15 @@
│ │ │  <tr class="row-even"><td><p>dw_lin_prestress</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearPrestressTerm" title="sfepy.terms.terms_elastic.LinearPrestressTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearPrestressTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \sigma_{ij} e_{ij}(\ul{v})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">non.hyp.mM</span>, <span class="xref std std-ref">pre.fib</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">non.hyp.mM</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_lin_spring</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearSpringTerm" title="sfepy.terms.terms_elastic.LinearSpringTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearSpringTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^{(i)} = - \ul{f}^{(j)} = k (\ul{u}^{(j)} -
│ │ │ @@ -702,15 +702,15 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_point.html#sfepy.terms.terms_point.ConcentratedPointLoadTerm" title="sfepy.terms.terms_point.ConcentratedPointLoadTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConcentratedPointLoadTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^i = \ul{\bar f}^i \quad \forall \mbox{ FE node } i
│ │ │  \mbox{ in a region }</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">she.can</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">its.1</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">she.can</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">tru.bri</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_point_lspring</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_point.html#sfepy.terms.terms_point.LinearPointSpringTerm" title="sfepy.terms.terms_point.LinearPointSpringTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearPointSpringTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^i = -k \ul{u}^i \quad \forall \mbox{ FE node } i
│ │ │ @@ -733,15 +733,15 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q \ul{y} \cdot \nabla p \mbox{ , }
│ │ │  \int_{\Omega} p \ul{y} \cdot \nabla q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_shell10x</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_shells.html#sfepy.terms.terms_shells.Shell10XTerm" title="sfepy.terms.terms_shells.Shell10XTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">Shell10XTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_d&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_drill&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})</span></p>
│ │ │ @@ -756,15 +756,15 @@
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} p\ \nabla \cdot \ul{v} \mbox{ , }
│ │ │  \int_{\Omega} q\ \nabla \cdot \ul{u}\\ \mbox{ or } \int_{\Omega}
│ │ │  c\ p\ \nabla \cdot \ul{v} \mbox{ , } \int_{\Omega} c\ q\ \nabla
│ │ │  \cdot \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">lin.ela.up</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_stokes_wave</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.StokesWaveTerm" title="sfepy.terms.terms_navier_stokes.StokesWaveTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">StokesWaveTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} (\ul{\kappa} \cdot \ul{v}) (\ul{\kappa}
│ │ │ @@ -788,41 +788,41 @@
│ │ │  <tr class="row-odd"><td><p>ev_sum_vals</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.SumNodalValuesTerm" title="sfepy.terms.terms_basic.SumNodalValuesTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SumNodalValuesTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>dw_surface_flux</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxOperatorTerm</span></code></a></p>
│ │ │ +<tr class="row-even"><td><p>ev_surface_flux</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p</span></p>
│ │ │ +<p><span class="math">\int_{\Gamma} \ul{n} \cdot K_{ij} \nabla_j p</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>ev_surface_flux</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>dw_surface_flux</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxOperatorTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} \ul{n} \cdot K_{ij} \nabla_j p</span></p>
│ │ │ +<p><span class="math">\int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_surface_ltr</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.LinearTractionTerm" title="sfepy.terms.terms_surface.LinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearTractionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{v} \cdot \ull{\sigma} \cdot \ul{n},
│ │ │  \int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">lin.ela.opt</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">lin.ela.opt</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">nod.lcb</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>ev_surface_moment</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.SurfaceMomentTerm" title="sfepy.terms.terms_basic.SurfaceMomentTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceMomentTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{n} (\ul{x} - \ul{x}_0)</span></p>
│ │ │ @@ -887,15 +887,15 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_volume.html#sfepy.terms.terms_volume.LinearVolumeForceTerm" title="sfepy.terms.terms_volume.LinearVolumeForceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearVolumeForceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \ul{f} \cdot \ul{v} \mbox{ or }
│ │ │  \int_{\Omega} f q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">poi.par.stu</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_volume_nvf</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_volume.html#sfepy.terms.terms_volume.NonlinearVolumeForceTerm" title="sfepy.terms.terms_volume.NonlinearVolumeForceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NonlinearVolumeForceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;fun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;dfun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q f(p)</span></p>
│ │ │ @@ -974,31 +974,31 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} [ u_k \pdiff{u_i}{x_k} w_i (\nabla \cdot
│ │ │  \Vcal) - u_k \pdiff{\Vcal_j}{x_k} \pdiff{u_i}{x_j} w_i ]</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>de_sd_diffusion</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDiffusionTerm" title="sfepy.terms.terms_sensitivity.ESDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDiffusionTerm</span></code></a></p>
│ │ │ +<tr class="row-even"><td><p>ev_sd_diffusion</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SDDiffusionTerm" title="sfepy.terms.terms_diffusion.SDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_q&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │  \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │  x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>ev_sd_diffusion</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SDDiffusionTerm" title="sfepy.terms.terms_diffusion.SDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDiffusionTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>de_sd_diffusion</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDiffusionTerm" title="sfepy.terms.terms_sensitivity.ESDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_q&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │  \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │  x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)</span></p>
│ │ │  </div></td>
│ │ │ @@ -1040,87 +1040,87 @@
│ │ │  <p><span class="math">\hat{I}_{ijkl} = \delta_{ik}\delta_{jl} \nabla \cdot
│ │ │  \ul{\Vcal} - \delta_{ik}\delta_{js} {\partial \Vcal_l \over
│ │ │  \partial x_s} - \delta_{is}\delta_{jl} {\partial \Vcal_k \over
│ │ │  \partial x_s}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_dot</p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_dot</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_adj_navier_stokes.html#sfepy.terms.terms_adj_navier_stokes.SDDotTerm" title="sfepy.terms.terms_adj_navier_stokes.SDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDotTerm</span></code></a></p>
│ │ │ +</td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><div class="math">
│ │ │ +<p><span class="math">\int_{\Omega} p q (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ +\int_{\Omega} (\ul{u} \cdot \ul{w}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │ +</div></td>
│ │ │ +<td></td>
│ │ │ +</tr>
│ │ │ +<tr class="row-even"><td><p>de_sd_dot</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDotTerm" title="sfepy.terms.terms_sensitivity.ESDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDotTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_\Omega q p (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │  \int_\Omega (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\
│ │ │  \int_\Omega c q p (\nabla \cdot \ul{\Vcal}) \mbox{ , } \int_\Omega
│ │ │  c (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\ \int_\Omega
│ │ │  \ul{v} \cdot (\ull{M}\, \ul{u}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_dot</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_adj_navier_stokes.html#sfepy.terms.terms_adj_navier_stokes.SDDotTerm" title="sfepy.terms.terms_adj_navier_stokes.SDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDotTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_lin_elastic</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.SDLinearElasticTerm" title="sfepy.terms.terms_elastic.SDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} p q (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ -\int_{\Omega} (\ul{u} \cdot \ul{w}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{D}_{ijkl}\ e_{ij}(\ul{v})
│ │ │ +e_{kl}(\ul{u})</span></p>
│ │ │ +</div><div class="math">
│ │ │ +<p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ +D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ +\Vcal_j \over \partial x_q}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_lin_elastic</p>
│ │ │ +<tr class="row-even"><td><p>de_sd_lin_elastic</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDLinearElasticTerm" title="sfepy.terms.terms_sensitivity.ESDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDLinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{D}_{ijkl} {\partial v_i \over \partial
│ │ │  x_j} {\partial u_k \over \partial x_l}</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │  D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │  \Vcal_j \over \partial x_q}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_lin_elastic</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.SDLinearElasticTerm" title="sfepy.terms.terms_elastic.SDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearElasticTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>de_sd_piezo_coupling</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm" title="sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDPiezoCouplingTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ -<td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{D}_{ijkl}\ e_{ij}(\ul{v})
│ │ │ -e_{kl}(\ul{u})</span></p>
│ │ │ -</div><div class="math">
│ │ │ -<p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ -D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ -\Vcal_j \over \partial x_q}</span></p>
│ │ │ -</div></td>
│ │ │ -<td></td>
│ │ │ -</tr>
│ │ │ -<tr class="row-odd"><td><p>ev_sd_piezo_coupling</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_piezo.html#sfepy.terms.terms_piezo.SDPiezoCouplingTerm" title="sfepy.terms.terms_piezo.SDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDPiezoCouplingTerm</span></code></a></p>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ +<p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{v}) \nabla_k p
│ │ │ +\mbox{ , } \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k q</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │  g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │  \Vcal_k \over \partial x_l}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>de_sd_piezo_coupling</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm" title="sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDPiezoCouplingTerm</span></code></a></p>
│ │ │ -</td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ -<p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ +<tr class="row-even"><td><p>ev_sd_piezo_coupling</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_piezo.html#sfepy.terms.terms_piezo.SDPiezoCouplingTerm" title="sfepy.terms.terms_piezo.SDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDPiezoCouplingTerm</span></code></a></p>
│ │ │  </td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{v}) \nabla_k p
│ │ │ -\mbox{ , } \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k q</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │  g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │  \Vcal_k \over \partial x_l}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ @@ -1145,38 +1145,38 @@
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} p \nabla \cdot \ul{\Vcal}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_surface_ltr</p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_surface_ltr</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.SDLinearTractionTerm" title="sfepy.terms.terms_surface.SDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearTractionTerm</span></code></a></p>
│ │ │ +</td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><div class="math">
│ │ │ +<p><span class="math">\int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ +\int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │ +</div></td>
│ │ │ +<td></td>
│ │ │ +</tr>
│ │ │ +<tr class="row-even"><td><p>de_sd_surface_ltr</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDLinearTractionTerm" title="sfepy.terms.terms_sensitivity.ESDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDLinearTractionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{v} \cdot
│ │ │  \left[\left(\ull{\hat{\sigma}}\, \nabla \cdot \ul{\cal{V}} -
│ │ │  \ull{{\hat\sigma}}\, \nabla \ul{\cal{V}} \right)\ul{n}\right]</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\ull{\hat\sigma} = \ull{I} \mbox{ , } \ull{\hat\sigma} =
│ │ │  c\,\ull{I} \mbox{ or } \ull{\hat\sigma} = \ull{\sigma}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_surface_ltr</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.SDLinearTractionTerm" title="sfepy.terms.terms_surface.SDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearTractionTerm</span></code></a></p>
│ │ │ -</td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ -<td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ -\int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │ -</div></td>
│ │ │ -<td></td>
│ │ │ -</tr>
│ │ │  <tr class="row-odd"><td><p>de_sd_v_dot_grad_s</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDVectorDotGradScalarTerm" title="sfepy.terms.terms_sensitivity.ESDVectorDotGradScalarTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDVectorDotGradScalarTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │ @@ -1295,15 +1295,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_tl_he_neohook</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_tl.html#sfepy.terms.terms_hyperelastic_tl.NeoHookeanTLTerm" title="sfepy.terms.terms_hyperelastic_tl.NeoHookeanTLTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NeoHookeanTLTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">act.fib</span>, <span class="xref std std-ref">per.tl</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">hyp</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">per.tl</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">act.fib</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_tl_he_ogden</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_tl.html#sfepy.terms.terms_hyperelastic_tl.OgdenTLTerm" title="sfepy.terms.terms_hyperelastic_tl.OgdenTLTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">OgdenTLTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})</span></p>
│ │ │ @@ -1411,25 +1411,25 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.MooneyRivlinULTerm" title="sfepy.terms.terms_hyperelastic_ul.MooneyRivlinULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">MooneyRivlinULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │  e_{ij}(\delta\ul{v})/J</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">hyp.ul.up</span>, <span class="xref std std-ref">hyp.ul</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp.ul</span>, <span class="xref std std-ref">hyp.ul.up</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_ul_he_neohook</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.NeoHookeanULTerm" title="sfepy.terms.terms_hyperelastic_ul.NeoHookeanULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NeoHookeanULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │  e_{ij}(\delta\ul{v})/J</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">hyp.ul.up</span>, <span class="xref std std-ref">hyp.ul</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp.ul</span>, <span class="xref std std-ref">hyp.ul.up</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_ul_volume</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.VolumeULTerm" title="sfepy.terms.terms_hyperelastic_ul.VolumeULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">VolumeULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\begin{array}{l} \int_{\Omega} q J(\ul{u}) \\ \mbox{volume
│ │ │ @@ -1865,15 +1865,15 @@
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_rho&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_lumping&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_beta&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">M^C = \int_{\cal{D}} \rho \ul{v} \cdot \ul{u} \\ M^L =
│ │ │  \mathrm{lumping}(M^C) \\ M^A = (1 - \beta) M^C + \beta M^L \\ A =
│ │ │  \sum_e A_e \\ C = \sum_e A_e^T (M_e^A)^{-1} A_e</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">ela</span>, <span class="xref std std-ref">sei.loa</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">ela</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>de_non_penetration_p</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_multilinear.html#sfepy.terms.terms_multilinear.ENonPenetrationPenaltyTerm" title="sfepy.terms.terms_multilinear.ENonPenetrationPenaltyTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ENonPenetrationPenaltyTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} c (\ul{n} \cdot \ul{v}) (\ul{n} \cdot
│ │ │ ├── html2text {}
│ │ │ │ @@ -32,18 +32,18 @@
│ │ │ │                                                   \nabla) p) q
│ │ │ │                                <material_1>,      \int_{\Gamma}
│ │ │ │  dw_bc_newton                  <material_2>,      \alpha q (p - tim.hea.equ.mul.mat
│ │ │ │  _B_C_N_e_w_t_o_n_T_e_r_m                  <virtual>, <state> p_{\rm
│ │ │ │                                                   outer})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   p\ \alpha_
│ │ │ │ -                              <material>,        {ij} e_{ij}   bio.sho.syn,
│ │ │ │ +                              <material>,        {ij} e_{ij}   bio.npb.lag,
│ │ │ │  dw_biot                       <virtual/param_v>, (\ul{v})      bio.npb,
│ │ │ │ -_B_i_o_t_T_e_r_m                      <state/param_s>    \mbox{ , }    bio.npb.lag, bio,
│ │ │ │ -                              <material>,        \int_{\Omega} the.ela, the.ela.ess
│ │ │ │ +_B_i_o_t_T_e_r_m                      <state/param_s>    \mbox{ , }    the.ela.ess, bio,
│ │ │ │ +                              <material>,        \int_{\Omega} the.ela, bio.sho.syn
│ │ │ │                                <state>, <virtual> q\ \alpha_
│ │ │ │                                                   {ij} e_{ij}
│ │ │ │                                                   (\ul{u})
│ │ │ │  ev_biot_stress                <material>,        - \int_
│ │ │ │  _B_i_o_t_S_t_r_e_s_s_T_e_r_m                <parameter>        {\Omega}
│ │ │ │                                                   \alpha_{ij} p
│ │ │ │  ev_cauchy_strain                                 \int_{\cal
│ │ │ │ @@ -72,16 +72,16 @@
│ │ │ │                                <virtual>, <state>
│ │ │ │                                <material_f>,      \int_{\Gamma}
│ │ │ │  dw_contact_sphere             <material_c>,      \ul{v} \cdot
│ │ │ │  _C_o_n_t_a_c_t_S_p_h_e_r_e_T_e_r_m             <material_r>,      f(d(\ul{u}))  ela.con.sph
│ │ │ │                                <virtual>, <state> \ul{n}(\ul
│ │ │ │                                                   {u})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -dw_convect                                       ((\ul{u}      nav.sto.iga,
│ │ │ │ -_C_o_n_v_e_c_t_T_e_r_m                   <virtual>, <state> \cdot \nabla) nav.sto, nav.sto
│ │ │ │ +dw_convect                                       ((\ul{u}      nav.sto,
│ │ │ │ +_C_o_n_v_e_c_t_T_e_r_m                   <virtual>, <state> \cdot \nabla) nav.sto.iga, nav.sto
│ │ │ │                                                   \ul{u}) \cdot
│ │ │ │                                                   \ul{v}
│ │ │ │                                <virtual>,         \int_{\Omega}
│ │ │ │  dw_convect_v_grad_s           <state_v>,         q (\ul{u}     poi.fun
│ │ │ │  _C_o_n_v_e_c_t_V_G_r_a_d_S_T_e_r_m             <state_s>          \cdot \nabla
│ │ │ │                                                   p)
│ │ │ │                                                   \ull{F} =
│ │ │ │ @@ -101,16 +101,16 @@
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} \ul{n}
│ │ │ │                                                   \cdot \ul{f}^
│ │ │ │                                                   {*} (p_{in},
│ │ │ │                                                   p_{out})q
│ │ │ │                                                   where
│ │ │ │                                <opt_material>,    \ul{f}^{*}(p_
│ │ │ │ -dw_dg_advect_laxfrie_flux     <material_advelo>, {in}, p_      adv.2D, adv.1D,
│ │ │ │ -_A_d_v_e_c_t_i_o_n_D_G_F_l_u_x_T_e_r_m           <virtual>, <state> {out}) = \ul  adv.dif.2D
│ │ │ │ +dw_dg_advect_laxfrie_flux     <material_advelo>, {in}, p_      adv.dif.2D, adv.1D,
│ │ │ │ +_A_d_v_e_c_t_i_o_n_D_G_F_l_u_x_T_e_r_m           <virtual>, <state> {out}) = \ul  adv.2D
│ │ │ │                                                   {a} \frac{p_
│ │ │ │                                                   {in} + p_
│ │ │ │                                                   {out}}{2} +
│ │ │ │                                                   (1 - \alpha)
│ │ │ │                                                   \ul{n} C
│ │ │ │                                                   \frac{ p_{in}
│ │ │ │                                                   - p_{out}}
│ │ │ │ @@ -122,16 +122,16 @@
│ │ │ │                                                   \nabla p
│ │ │ │                                                   \rangle [q]
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} D
│ │ │ │                                <material>,        \langle
│ │ │ │ -dw_dg_diffusion_flux          <state>, <virtual> \nabla q      lap.2D, bur.2D,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_D_G_F_l_u_x_T_e_r_m           <material>,        \rangle [p]   adv.dif.2D
│ │ │ │ +dw_dg_diffusion_flux          <state>, <virtual> \nabla q      adv.dif.2D, bur.2D,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_D_G_F_l_u_x_T_e_r_m           <material>,        \rangle [p]   lap.2D
│ │ │ │                                <virtual>, <state> where
│ │ │ │                                                   \langle
│ │ │ │                                                   \nabla \phi
│ │ │ │                                                   \rangle =
│ │ │ │                                                   \frac
│ │ │ │                                                   {\nabla\phi_
│ │ │ │                                                   {in} +
│ │ │ │ @@ -140,16 +140,16 @@
│ │ │ │                                                   [\phi] =
│ │ │ │                                                   \phi_{in} -
│ │ │ │                                                   \phi_{out}
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} \bar
│ │ │ │                                                   {D} C_w \frac
│ │ │ │ -dw_dg_interior_penalty        <material>,        {Ord^2}{d     lap.2D, bur.2D,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_I_n_t_e_r_i_o_r_P_e_n_a_l_t_y_T_e_r_m  <material_Cw>,     (\partial     adv.dif.2D
│ │ │ │ +dw_dg_interior_penalty        <material>,        {Ord^2}{d     adv.dif.2D, bur.2D,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_I_n_t_e_r_i_o_r_P_e_n_a_l_t_y_T_e_r_m  <material_Cw>,     (\partial     lap.2D
│ │ │ │                                <virtual>, <state> {T_K})}[p][q]
│ │ │ │                                                   where
│ │ │ │                                                   [\phi] =
│ │ │ │                                                   \phi_{in} -
│ │ │ │                                                   \phi_{out}
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │ @@ -166,21 +166,21 @@
│ │ │ │                                                   \ul{f}(p_
│ │ │ │                                                   {out})}{2} +
│ │ │ │                                                   (1 - \alpha)
│ │ │ │                                                   \ul{n} C
│ │ │ │                                                   \frac{ p_{in}
│ │ │ │                                                   - p_{out}}
│ │ │ │                                                   {2},
│ │ │ │ -                                                               bio.sho.syn,
│ │ │ │ -                                                 \int_{\Omega} poi.neu, bio.npb,
│ │ │ │ -dw_diffusion                  <material>,        K_{ij}        vib.aco, pie.ela,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_T_e_r_m                 <virtual/param_1>, \nabla_i q    bio.npb.lag,
│ │ │ │ -                              <state/param_2>    \nabla_j p    dar.flo.mul,
│ │ │ │ +                                                               poi.neu, bio.npb,
│ │ │ │ +                                                 \int_{\Omega} bio.npb.lag,
│ │ │ │ +dw_diffusion                  <material>,        K_{ij}        dar.flo.mul,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_T_e_r_m                 <virtual/param_1>, \nabla_i q    vib.aco, bio,
│ │ │ │ +                              <state/param_2>    \nabla_j p    bio.sho.syn,
│ │ │ │                                                                 pie.ela, ela.axi,
│ │ │ │ -                                                               bio
│ │ │ │ +                                                               pie.ela
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                <material>,        p K_{j}
│ │ │ │  dw_diffusion_coupling         <virtual/param_1>, \nabla_j q
│ │ │ │  _D_i_f_f_u_s_i_o_n_C_o_u_p_l_i_n_g             <state/param_2>    \mbox{ , }
│ │ │ │                                <material>,        \int_{\Omega}
│ │ │ │                                <state>, <virtual> q K_{j}
│ │ │ │                                                   \nabla_j p
│ │ │ │ @@ -202,42 +202,42 @@
│ │ │ │  ev_div                        <opt_material>,    \cdot \ul{u}
│ │ │ │  _D_i_v_T_e_r_m                       <parameter>        \mbox { , }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   \nu\ \nabla
│ │ │ │ -                                                 \ul{v} :      nav.sto,
│ │ │ │ -dw_div_grad                   <opt_material>,    \nabla \ul{u} nav.sto.iga,
│ │ │ │ -_D_i_v_G_r_a_d_T_e_r_m                   <virtual/param_1>, \mbox{ , }    sta.nav.sto, sto,
│ │ │ │ -                              <state/param_2>    \int_{\Omega} sto.sli.bc, nav.sto
│ │ │ │ +                                                 \ul{v} :      sta.nav.sto,
│ │ │ │ +dw_div_grad                   <opt_material>,    \nabla \ul{u} nav.sto, sto.sli.bc,
│ │ │ │ +_D_i_v_G_r_a_d_T_e_r_m                   <virtual/param_1>, \mbox{ , }    nav.sto.iga,
│ │ │ │ +                              <state/param_2>    \int_{\Omega} nav.sto, sto
│ │ │ │                                                   \nabla \ul{v}
│ │ │ │                                                   : \nabla \ul
│ │ │ │                                                   {u}
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} q p
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\cal
│ │ │ │ -                                                 {D}} \ul{v}   vib.aco, sto.sli.bc,
│ │ │ │ +                                                 {D}} \ul{v}   mod.ana.dec,
│ │ │ │                                                   \cdot \ul     tim.poi.exp,
│ │ │ │                                                   {u}\\         tim.hea.equ.mul.mat,
│ │ │ │ -                                                 \int_\Gamma   hel.apa,
│ │ │ │ -                                                 \ul{v} \cdot  tim.adv.dif, hyd,
│ │ │ │ -                                                 \ul{n} p      adv.2D, aco,
│ │ │ │ -                                                 \mbox{ , }    mod.ana.dec, bur.2D,
│ │ │ │ -dw_dot                        <opt_material>,    \int_\Gamma q bal,
│ │ │ │ -_D_o_t_P_r_o_d_u_c_t_T_e_r_m                <virtual/param_1>, \ul{n} \cdot  poi.per.bou.con,
│ │ │ │ -                              <state/param_2>    \ul{u} \mbox  wel, ref.evp,
│ │ │ │ -                                                 { , }\\ \int_ adv.1D, osc,
│ │ │ │ -                                                 {\cal{D}} c q pie.ela,
│ │ │ │ -                                                 p \mbox{ , }  lin.ela.dam,
│ │ │ │ -                                                 \int_{\cal    dar.flo.mul,
│ │ │ │ -                                                 {D}} c \ul{v} lin.ela.up, tim.poi,
│ │ │ │ -                                                 \cdot \ul{u}  bor, aco, pie.ela,
│ │ │ │ -                                                 \mbox{ , }    the.ele, poi.fun
│ │ │ │ +                                                 \int_\Gamma   dar.flo.mul, aco,
│ │ │ │ +                                                 \ul{v} \cdot  ref.evp, adv.1D,
│ │ │ │ +                                                 \ul{n} p      osc, lin.ela.up,
│ │ │ │ +                                                 \mbox{ , }    pie.ela, adv.2D,
│ │ │ │ +dw_dot                        <opt_material>,    \int_\Gamma q sto.sli.bc, hel.apa,
│ │ │ │ +_D_o_t_P_r_o_d_u_c_t_T_e_r_m                <virtual/param_1>, \ul{n} \cdot  pie.ela,
│ │ │ │ +                              <state/param_2>    \ul{u} \mbox  tim.adv.dif, aco,
│ │ │ │ +                                                 { , }\\ \int_ bal, poi.fun,
│ │ │ │ +                                                 {\cal{D}} c q poi.per.bou.con,
│ │ │ │ +                                                 p \mbox{ , }  lin.ela.dam, bur.2D,
│ │ │ │ +                                                 \int_{\cal    bor, wel, hyd,
│ │ │ │ +                                                 {D}} c \ul{v} vib.aco, tim.poi,
│ │ │ │ +                                                 \cdot \ul{u}  the.ele
│ │ │ │ +                                                 \mbox{ , }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} \ul{v}
│ │ │ │                                                   \cdot \ull{c}
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │  dw_elastic_wave               <material_1>,      D_{ijkl}\ g_
│ │ │ │  _E_l_a_s_t_i_c_W_a_v_e_T_e_r_m               <material_2>,      {ij}(\ul{v})
│ │ │ │ @@ -264,18 +264,18 @@
│ │ │ │  ev_grad                       <opt_material>,    \ul{u}\\
│ │ │ │  _G_r_a_d_T_e_r_m                      <parameter>        \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   p \mbox{ or }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   \ul{u}
│ │ │ │ -                                                               poi.neu, vib.aco,
│ │ │ │ -                                                 \int_{\cal    aco,
│ │ │ │ -dw_integrate                  <opt_material>,    {D}} q \mbox  tim.hea.equ.mul.mat,
│ │ │ │ -_I_n_t_e_g_r_a_t_e_O_p_e_r_a_t_o_r_T_e_r_m         <virtual>          { or } \int_  aco, dar.flo.mul,
│ │ │ │ +                                                               poi.neu, aco,
│ │ │ │ +                                                 \int_{\cal    tim.hea.equ.mul.mat,
│ │ │ │ +dw_integrate                  <opt_material>,    {D}} q \mbox  dar.flo.mul,
│ │ │ │ +_I_n_t_e_g_r_a_t_e_O_p_e_r_a_t_o_r_T_e_r_m         <virtual>          { or } \int_  vib.aco, aco,
│ │ │ │                                                   {\cal{D}} c q hel.apa,
│ │ │ │                                                                 poi.per.bou.con
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} y \mbox
│ │ │ │                                                   { , } \int_
│ │ │ │                                                   {\cal{D}} \ul
│ │ │ │                                                   {y} \mbox{ ,
│ │ │ │ @@ -294,34 +294,35 @@
│ │ │ │                                                   { flux }
│ │ │ │  ev_integrate_mat              <material>,        \int_{\cal
│ │ │ │  _I_n_t_e_g_r_a_t_e_M_a_t_T_e_r_m              <parameter>        {D}} c
│ │ │ │                                <opt_material>,    \int_{\Gamma}
│ │ │ │  dw_jump                       <virtual>,         c\, q (p_1 -  aco
│ │ │ │  _S_u_r_f_a_c_e_J_u_m_p_T_e_r_m               <state_1>,         p_2)
│ │ │ │                                <state_2>
│ │ │ │ -                                                               poi.par.stu,
│ │ │ │ -                                                               vib.aco, sto.sli.bc,
│ │ │ │ -                                                               tim.poi.exp,
│ │ │ │ +                                                               poi, tim.poi.exp,
│ │ │ │                                                                 tim.hea.equ.mul.mat,
│ │ │ │ -                                                               hel.apa,
│ │ │ │ -                                                               tim.adv.dif,
│ │ │ │ -                                                               lap.tim.ebc, hyd,
│ │ │ │ -                                                               poi.sho.syn,
│ │ │ │ -                              <opt_material>,    \int_{\Omega} adv.dif.2D, lap.2D,
│ │ │ │ -dw_laplace                    <virtual/param_1>, c \nabla q    aco, bur.2D, sin,
│ │ │ │ -_L_a_p_l_a_c_e_T_e_r_m                   <state/param_2>    \cdot \nabla  poi.per.bou.con,
│ │ │ │ -                                                 p             cub, wel,
│ │ │ │ -                                                               lap.flu.2d, ref.evp,
│ │ │ │ -                                                               osc,
│ │ │ │ -                                                               poi.fie.dep.mat,
│ │ │ │ +                                                               lap.2D, aco,
│ │ │ │ +                                                               ref.evp,
│ │ │ │ +                                                               lap.tim.ebc,
│ │ │ │ +                                                               poi.sho.syn, osc,
│ │ │ │ +                                                               sin, sto.sli.bc,
│ │ │ │ +                                                               poi.iga, hel.apa,
│ │ │ │ +                                                 \int_{\Omega} tim.adv.dif, lap.1d,
│ │ │ │ +dw_laplace                    <opt_material>,    c \nabla q    aco, lap.flu.2d,
│ │ │ │ +_L_a_p_l_a_c_e_T_e_r_m                   <virtual/param_1>, \cdot \nabla  poi.fie.dep.mat,
│ │ │ │ +                              <state/param_2>    p             poi.fun,
│ │ │ │ +                                                               poi.per.bou.con,
│ │ │ │ +                                                               adv.dif.2D,
│ │ │ │ +                                                               poi.par.stu, bor,
│ │ │ │ +                                                               wel, bur.2D,
│ │ │ │ +                                                               the.ela.ess, hyd,
│ │ │ │ +                                                               vib.aco,
│ │ │ │                                                                 lap.cou.lcb,
│ │ │ │ -                                                               poi.iga, poi,
│ │ │ │ -                                                               the.ela.ess, lap.1d,
│ │ │ │ -                                                               tim.poi, bor, aco,
│ │ │ │ -                                                               the.ele, poi.fun
│ │ │ │ +                                                               tim.poi, the.ele,
│ │ │ │ +                                                               cub
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   ((\ul{w}
│ │ │ │                                <virtual>,         \cdot \nabla)
│ │ │ │  dw_lin_convect                <parameter>,       \ul{u}) \cdot sta.nav.sto
│ │ │ │  _L_i_n_e_a_r_C_o_n_v_e_c_t_T_e_r_m             <state>            \ul{v}
│ │ │ │                                                   ((\ul{w}
│ │ │ │                                                   \cdot \nabla)
│ │ │ │ @@ -356,42 +357,41 @@
│ │ │ │  _L_i_n_e_a_r_D_R_o_t_S_p_r_i_n_g_T_e_r_m          <material>,        \mbox         mul.poi.con
│ │ │ │                                <virtual>, <state> { elements }
│ │ │ │                                                   T_K^{i,j}\\
│ │ │ │                                                   \mbox{ in a
│ │ │ │                                                   region
│ │ │ │                                                   connecting
│ │ │ │                                                   nodes } i, j
│ │ │ │ -                                                               ela, two.bod.con,
│ │ │ │ -                                                               vib.aco,
│ │ │ │ +                                                               lin.ela.opt,
│ │ │ │ +                                                               mod.ana.dec,
│ │ │ │ +                                                               mix.mes,
│ │ │ │ +                                                               lin.ela.tra, its.1,
│ │ │ │ +                                                               bio, com.ela.mat,
│ │ │ │ +                                                               bio.sho.syn,
│ │ │ │                                                                 ela.shi.per,
│ │ │ │ -                                                               bio.npb.lag,
│ │ │ │ -                                                               ela.con.pla,
│ │ │ │ -                                                               lin.vis,
│ │ │ │ -                                                               com.ela.mat,
│ │ │ │ -                                                               the.ela, mat.non,
│ │ │ │ +                                                               lin.ela.up, its.4,
│ │ │ │ +                                                               lin.vis, pie.ela,
│ │ │ │                                                                 pie.ela.mac,
│ │ │ │ -                                                               bio.npb,
│ │ │ │ -                                                               mul.nod.lcb,
│ │ │ │ -                                                 \int_{\Omega} mix.mes, lin.ela,
│ │ │ │ -                              <material>,        D_{ijkl}\ e_  mod.ana.dec,
│ │ │ │ -dw_lin_elastic                <virtual/param_1>, {ij}(\ul{v})  nod.lcb,
│ │ │ │ -_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m             <state/param_2>    e_{kl}(\ul    lin.ela.tra,
│ │ │ │ -                                                 {u})          lin.ela.mM, tru.bri,
│ │ │ │                                                                 pie.ela, wed.mes,
│ │ │ │ +                                                 \int_{\Omega} nod.lcb,
│ │ │ │ +dw_lin_elastic                <material>,        D_{ijkl}\ e_  ela.con.sph, its.2,
│ │ │ │ +_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m             <virtual/param_1>, {ij}(\ul{v})  bio.npb, lin.ela.mM,
│ │ │ │ +                              <state/param_2>    e_{kl}(\ul    mul.nod.lcb, its.3,
│ │ │ │ +                                                 {u})          two.bod.con,
│ │ │ │ +                                                               mat.non, the.ela,
│ │ │ │                                                                 lin.ela.iga,
│ │ │ │ -                                                               lin.ela.dam, its.4,
│ │ │ │ -                                                               mul.poi.con,
│ │ │ │ -                                                               pre.fib, its.1, bio,
│ │ │ │ -                                                               lin.ela.up,
│ │ │ │ +                                                               pre.fib, ela,
│ │ │ │ +                                                               sei.loa,
│ │ │ │ +                                                               lin.ela.dam,
│ │ │ │ +                                                               bio.npb.lag,
│ │ │ │                                                                 the.ela.ess,
│ │ │ │ -                                                               bio.sho.syn,
│ │ │ │ -                                                               rig.twi, its.3,
│ │ │ │ -                                                               ela.con.sph, its.2,
│ │ │ │ -                                                               pie.ela, sei.loa,
│ │ │ │ -                                                               lin.ela.opt
│ │ │ │ +                                                               vib.aco, tru.bri,
│ │ │ │ +                                                               lin.ela,
│ │ │ │ +                                                               ela.con.pla,
│ │ │ │ +                                                               mul.poi.con, rig.twi
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   D_{ijkl}\ e_
│ │ │ │                                                   {ij}(\ul{v})
│ │ │ │                                                   e_{kl}(\ul
│ │ │ │                                                   {u})\\ \mbox
│ │ │ │                                <material_1>,      { with } \\
│ │ │ │  dw_lin_elastic_iso            <material_2>,      D_{ijkl} =
│ │ │ │ @@ -399,17 +399,17 @@
│ │ │ │                                <state/param_2>    {ik} \delta_
│ │ │ │                                                   {jl}+\delta_
│ │ │ │                                                   {il} \delta_
│ │ │ │                                                   {jk}) +
│ │ │ │                                                   \lambda \
│ │ │ │                                                   \delta_{ij}
│ │ │ │                                                   \delta_{kl}
│ │ │ │ -                                                 \int_{\Omega}
│ │ │ │ +                                                 \int_{\Omega} pre.fib,
│ │ │ │  dw_lin_prestress              <material>,        \sigma_{ij}   pie.ela.mac,
│ │ │ │ -_L_i_n_e_a_r_P_r_e_s_t_r_e_s_s_T_e_r_m           <virtual/param>    e_{ij}(\ul    non.hyp.mM, pre.fib
│ │ │ │ +_L_i_n_e_a_r_P_r_e_s_t_r_e_s_s_T_e_r_m           <virtual/param>    e_{ij}(\ul    non.hyp.mM
│ │ │ │                                                   {v})
│ │ │ │                                                   \ul{f}^{(i)}
│ │ │ │                                                   = - \ul{f}^{
│ │ │ │                                                   (j)} = k (\ul
│ │ │ │                                                   {u}^{(j)} -
│ │ │ │                                                   \ul{u}^{
│ │ │ │  dw_lin_spring                 <material>,        (i)})\\ \quad
│ │ │ │ @@ -504,17 +504,17 @@
│ │ │ │  _P_i_e_z_o_S_t_r_a_i_n_T_e_r_m               <parameter>        g_{kij} e_
│ │ │ │                                                   {ij}(\ul{u})
│ │ │ │  ev_piezo_stress               <material>,        \int_{\Omega}
│ │ │ │  _P_i_e_z_o_S_t_r_e_s_s_T_e_r_m               <parameter>        g_{kij}
│ │ │ │                                                   \nabla_k p
│ │ │ │                                                   \ul{f}^i =
│ │ │ │                                                   \ul{\bar f}^i
│ │ │ │ -dw_point_load                 <material>,        \quad \forall she.can, tru.bri,
│ │ │ │ -_C_o_n_c_e_n_t_r_a_t_e_d_P_o_i_n_t_L_o_a_d_T_e_r_m     <virtual>          \mbox{ FE     its.3, its.2, its.4,
│ │ │ │ -                                                 node } i      its.1
│ │ │ │ +dw_point_load                 <material>,        \quad \forall its.2, its.3, its.1,
│ │ │ │ +_C_o_n_c_e_n_t_r_a_t_e_d_P_o_i_n_t_L_o_a_d_T_e_r_m     <virtual>          \mbox{ FE     she.can, its.4,
│ │ │ │ +                                                 node } i      tru.bri
│ │ │ │                                                   \mbox{ in a
│ │ │ │                                                   region }
│ │ │ │                                                   \ul{f}^i = -
│ │ │ │                                                   k \ul{u}^i
│ │ │ │  dw_point_lspring              <material>,        \quad \forall
│ │ │ │  _L_i_n_e_a_r_P_o_i_n_t_S_p_r_i_n_g_T_e_r_m         <virtual>, <state> \mbox{ FE
│ │ │ │                                                   node } i
│ │ │ │ @@ -522,34 +522,34 @@
│ │ │ │                                                   region }
│ │ │ │  dw_s_dot_grad_i_s             <material>,        Z^i = \int_
│ │ │ │  _S_c_a_l_a_r_D_o_t_G_r_a_d_I_S_c_a_l_a_r_T_e_r_m      <virtual>, <state> {\Omega} q    ela.axi
│ │ │ │                                                   \nabla_i p
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   q \ul{y}
│ │ │ │                                <material>,        \cdot \nabla
│ │ │ │ -dw_s_dot_mgrad_s              <virtual>, <state> p \mbox{ , }  adv.2D, adv.1D,
│ │ │ │ -_S_c_a_l_a_r_D_o_t_M_G_r_a_d_S_c_a_l_a_r_T_e_r_m      <material>,        \int_{\Omega} adv.dif.2D
│ │ │ │ +dw_s_dot_mgrad_s              <virtual>, <state> p \mbox{ , }  adv.dif.2D, adv.1D,
│ │ │ │ +_S_c_a_l_a_r_D_o_t_M_G_r_a_d_S_c_a_l_a_r_T_e_r_m      <material>,        \int_{\Omega} adv.2D
│ │ │ │                                <state>, <virtual> p \ul{y}
│ │ │ │                                                   \cdot \nabla
│ │ │ │                                                   q
│ │ │ │                                                   \int_{\Omega}
│ │ │ │  dw_shell10x                   <material_d>,      D_{ijkl}\ e_
│ │ │ │  _S_h_e_l_l_1_0_X_T_e_r_m                  <material_drill>,  {ij}(\ul{v})  she.can
│ │ │ │                                <virtual>, <state> e_{kl}(\ul
│ │ │ │                                                   {u})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   p\ \nabla
│ │ │ │                                                   \cdot \ul{v}
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -                              <opt_material>,    q\ \nabla     nav.sto,
│ │ │ │ -                              <virtual/param_v>, \cdot \ul     nav.sto.iga,
│ │ │ │ -dw_stokes                     <state/param_s>    {u}\\ \mbox   sta.nav.sto, sto,
│ │ │ │ -_S_t_o_k_e_s_T_e_r_m                    <opt_material>,    { or } \int_  sto.sli.bc, nav.sto,
│ │ │ │ -                              <state>, <virtual> {\Omega} c\   lin.ela.up
│ │ │ │ +                              <opt_material>,    q\ \nabla     sta.nav.sto,
│ │ │ │ +                              <virtual/param_v>, \cdot \ul     nav.sto, sto.sli.bc,
│ │ │ │ +dw_stokes                     <state/param_s>    {u}\\ \mbox   nav.sto.iga,
│ │ │ │ +_S_t_o_k_e_s_T_e_r_m                    <opt_material>,    { or } \int_  lin.ela.up, nav.sto,
│ │ │ │ +                              <state>, <virtual> {\Omega} c\   sto
│ │ │ │                                                   p\ \nabla
│ │ │ │                                                   \cdot \ul{v}
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   c\ q\ \nabla
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ @@ -566,30 +566,30 @@
│ │ │ │                                <state>, <virtual> (\ul{\kappa}
│ │ │ │                                                   \cdot \ul{u})
│ │ │ │                                                   (\nabla \cdot
│ │ │ │                                                   \ul{v})
│ │ │ │  ev_sum_vals                   <parameter>
│ │ │ │  _S_u_m_N_o_d_a_l_V_a_l_u_e_s_T_e_r_m
│ │ │ │                                                   \int_{\Gamma}
│ │ │ │ +ev_surface_flux               <material>,        \ul{n} \cdot
│ │ │ │ +_S_u_r_f_a_c_e_F_l_u_x_T_e_r_m               <parameter>        K_{ij}
│ │ │ │ +                                                 \nabla_j p
│ │ │ │ +                                                 \int_{\Gamma}
│ │ │ │  dw_surface_flux               <opt_material>,    q \ul{n}
│ │ │ │  _S_u_r_f_a_c_e_F_l_u_x_O_p_e_r_a_t_o_r_T_e_r_m       <virtual>, <state> \cdot \ull{K}
│ │ │ │                                                   \cdot \nabla
│ │ │ │                                                   p
│ │ │ │ -                                                 \int_{\Gamma}
│ │ │ │ -ev_surface_flux               <material>,        \ul{n} \cdot
│ │ │ │ -_S_u_r_f_a_c_e_F_l_u_x_T_e_r_m               <parameter>        K_{ij}
│ │ │ │ -                                                 \nabla_j p
│ │ │ │ -                                                 \int_{\Gamma} tru.bri,
│ │ │ │ -                                                 \ul{v} \cdot  ela.shi.per,
│ │ │ │ -                                                 \ull{\sigma}  mix.mes, wed.mes,
│ │ │ │ -dw_surface_ltr                <opt_material>,    \cdot \ul{n}, lin.vis,
│ │ │ │ +                                                 \int_{\Gamma} lin.ela.opt,
│ │ │ │ +                                                 \ul{v} \cdot  mix.mes,
│ │ │ │ +                                                 \ull{\sigma}  lin.ela.tra,
│ │ │ │ +dw_surface_ltr                <opt_material>,    \cdot \ul{n}, tru.bri,
│ │ │ │  _L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m            <virtual/param>    \int_{\Gamma} com.ela.mat,
│ │ │ │ -                                                 \ul{v} \cdot  nod.lcb,
│ │ │ │ -                                                 \ul{n},       lin.ela.tra,
│ │ │ │ -                                                               lin.ela.opt
│ │ │ │ +                                                 \ul{v} \cdot  ela.shi.per,
│ │ │ │ +                                                 \ul{n},       wed.mes, lin.vis,
│ │ │ │ +                                                               nod.lcb
│ │ │ │                                                   \int_{\Gamma}
│ │ │ │  ev_surface_moment             <material>,        \ul{n} (\ul
│ │ │ │  _S_u_r_f_a_c_e_M_o_m_e_n_t_T_e_r_m             <parameter>        {x} - \ul
│ │ │ │                                                   {x}_0)
│ │ │ │  dw_surface_ndot               <material>,        \int_{\Gamma}
│ │ │ │  _S_u_f_a_c_e_N_o_r_m_a_l_D_o_t_T_e_r_m           <virtual/param>    q \ul{c}      lap.flu.2d
│ │ │ │                                                   \cdot \ul{n}
│ │ │ │ @@ -627,17 +627,17 @@
│ │ │ │  _V_e_c_t_o_r_D_o_t_S_c_a_l_a_r_T_e_r_m           <state/param_s>    \mbox{ , }
│ │ │ │                                <material>,        \int_{\Omega}
│ │ │ │                                <state>, <virtual> \ul{u} \cdot
│ │ │ │                                                   \ul{c} q\\
│ │ │ │  ev_volume                     <parameter>        \int_{\cal
│ │ │ │  _V_o_l_u_m_e_T_e_r_m                                       {D}} 1
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -dw_volume_lvf                 <material>,        \ul{f} \cdot  poi.iga, bur.2D,
│ │ │ │ -_L_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m         <virtual>          \ul{v} \mbox  poi.par.stu,
│ │ │ │ -                                                 { or } \int_  adv.dif.2D
│ │ │ │ +dw_volume_lvf                 <material>,        \ul{f} \cdot  adv.dif.2D, poi.iga,
│ │ │ │ +_L_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m         <virtual>          \ul{v} \mbox  bur.2D, poi.par.stu
│ │ │ │ +                                                 { or } \int_
│ │ │ │                                                   {\Omega} f q
│ │ │ │  dw_volume_nvf                 <fun>, <dfun>,     \int_{\Omega} poi.non.mat
│ │ │ │  _N_o_n_l_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m      <virtual>, <state> q f(p)
│ │ │ │                                                   1 / D
│ │ │ │  ev_volume_surface             <parameter>        \int_\Gamma
│ │ │ │  _V_o_l_u_m_e_S_u_r_f_a_c_e_T_e_r_m                                \ul{x} \cdot
│ │ │ │                                                   \ul{n}
│ │ │ │ @@ -662,30 +662,30 @@
│ │ │ │  _S_D_C_o_n_v_e_c_t_T_e_r_m              <parameter_mv>        - u_k \pdiff{\Vcal_j}
│ │ │ │                                                   {x_k} \pdiff{u_i}
│ │ │ │                                                   {x_j} w_i ]
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {K}_{ij} \nabla_i q\,
│ │ │ │                                                   \nabla_j p
│ │ │ │                                                   \hat{K}_{ij} = K_
│ │ │ │ -                           <material>, <virtual/ {ij}\left( \delta_
│ │ │ │ -de_sd_diffusion            param_1>, <state/     {ik}\delta_{jl}
│ │ │ │ -_E_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m           param_2>,             \nabla \cdot \ul
│ │ │ │ +                           <material>,           {ij}\left( \delta_
│ │ │ │ +ev_sd_diffusion            <parameter_q>,        {ik}\delta_{jl}
│ │ │ │ +_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m            <parameter_p>,        \nabla \cdot \ul
│ │ │ │                             <parameter_mv>        {\Vcal} - \delta_{ik}
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   \delta_{jl}{\partial
│ │ │ │                                                   \Vcal_i \over
│ │ │ │                                                   \partial x_k}\right)
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {K}_{ij} \nabla_i q\,
│ │ │ │                                                   \nabla_j p
│ │ │ │                                                   \hat{K}_{ij} = K_
│ │ │ │ -                           <material>,           {ij}\left( \delta_
│ │ │ │ -ev_sd_diffusion            <parameter_q>,        {ik}\delta_{jl}
│ │ │ │ -_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m            <parameter_p>,        \nabla \cdot \ul
│ │ │ │ +                           <material>, <virtual/ {ij}\left( \delta_
│ │ │ │ +de_sd_diffusion            param_1>, <state/     {ik}\delta_{jl}
│ │ │ │ +_E_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m           param_2>,             \nabla \cdot \ul
│ │ │ │                             <parameter_mv>        {\Vcal} - \delta_{ik}
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   \delta_{jl}{\partial
│ │ │ │                                                   \Vcal_i \over
│ │ │ │                                                   \partial x_k}\right)
│ │ │ │                                                   \int_{\Omega} p [
│ │ │ │ @@ -726,14 +726,20 @@
│ │ │ │                                                   {ik}\delta_{js}
│ │ │ │                                                   {\partial \Vcal_l
│ │ │ │                                                   \over \partial x_s} -
│ │ │ │                                                   \delta_{is}\delta_
│ │ │ │                                                   {jl} {\partial
│ │ │ │                                                   \Vcal_k \over
│ │ │ │                                                   \partial x_s}
│ │ │ │ +                                                 \int_{\Omega} p q
│ │ │ │ +                           <parameter_1>,        (\nabla \cdot \ul
│ │ │ │ +ev_sd_dot                  <parameter_2>,        {\Vcal}) \mbox{ , }
│ │ │ │ +_S_D_D_o_t_T_e_r_m                  <parameter_mv>        \int_{\Omega} (\ul{u}
│ │ │ │ +                                                 \cdot \ul{w}) (\nabla
│ │ │ │ +                                                 \cdot \ul{\Vcal})
│ │ │ │                                                   \int_\Omega q p
│ │ │ │                                                   (\nabla \cdot \ul
│ │ │ │                                                   {\Vcal}) \mbox{ , }
│ │ │ │                                                   \int_\Omega (\ul{v}
│ │ │ │                                                   \cdot \ul{u}) (\nabla
│ │ │ │                                                   \cdot \ul{\Vcal})\\
│ │ │ │                             <opt_material>,       \int_\Omega c q p
│ │ │ │ @@ -742,72 +748,66 @@
│ │ │ │                             <parameter_mv>        \int_\Omega c (\ul{v}
│ │ │ │                                                   \cdot \ul{u}) (\nabla
│ │ │ │                                                   \cdot \ul{\Vcal})\\
│ │ │ │                                                   \int_\Omega \ul{v}
│ │ │ │                                                   \cdot (\ull{M}\, \ul
│ │ │ │                                                   {u}) (\nabla \cdot
│ │ │ │                                                   \ul{\Vcal})
│ │ │ │ -                                                 \int_{\Omega} p q
│ │ │ │ -                           <parameter_1>,        (\nabla \cdot \ul
│ │ │ │ -ev_sd_dot                  <parameter_2>,        {\Vcal}) \mbox{ , }
│ │ │ │ -_S_D_D_o_t_T_e_r_m                  <parameter_mv>        \int_{\Omega} (\ul{u}
│ │ │ │ -                                                 \cdot \ul{w}) (\nabla
│ │ │ │ -                                                 \cdot \ul{\Vcal})
│ │ │ │ -                                                 \int_{\Omega} \hat
│ │ │ │ -                                                 {D}_{ijkl} {\partial
│ │ │ │ -                                                 v_i \over \partial
│ │ │ │ -                                                 x_j} {\partial u_k
│ │ │ │ -                                                 \over \partial x_l}
│ │ │ │ -                           <material>, <virtual/ \hat{D}_{ijkl} = D_
│ │ │ │ -de_sd_lin_elastic          param_1>, <state/     {ijkl}(\nabla \cdot
│ │ │ │ -_E_S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m       param_2>,             \ul{\Vcal}) - D_
│ │ │ │ -                           <parameter_mv>        {ijkq}{\partial
│ │ │ │ -                                                 \Vcal_l \over
│ │ │ │ -                                                 \partial x_q} - D_
│ │ │ │ -                                                 {iqkl}{\partial
│ │ │ │ -                                                 \Vcal_j \over
│ │ │ │ -                                                 \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {D}_{ijkl}\ e_{ij}
│ │ │ │                                                   (\ul{v}) e_{kl}(\ul
│ │ │ │                                                   {u})
│ │ │ │                             <material>,           \hat{D}_{ijkl} = D_
│ │ │ │  ev_sd_lin_elastic          <parameter_w>,        {ijkl}(\nabla \cdot
│ │ │ │  _S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m        <parameter_u>,        \ul{\Vcal}) - D_
│ │ │ │                             <parameter_mv>        {ijkq}{\partial
│ │ │ │                                                   \Vcal_l \over
│ │ │ │                                                   \partial x_q} - D_
│ │ │ │                                                   {iqkl}{\partial
│ │ │ │                                                   \Vcal_j \over
│ │ │ │                                                   \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │ -                                                 {g}_{kij}\ e_{ij}(\ul
│ │ │ │ -                                                 {u}) \nabla_k p
│ │ │ │ -                           <material>,           \hat{g}_{kij} = g_
│ │ │ │ -ev_sd_piezo_coupling       <parameter_u>,        {kij}(\nabla \cdot
│ │ │ │ -_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m        <parameter_p>,        \ul{\Vcal}) - g_{kil}
│ │ │ │ -                           <parameter_mv>        {\partial \Vcal_j
│ │ │ │ -                                                 \over \partial x_l} -
│ │ │ │ -                                                 g_{lij}{\partial
│ │ │ │ -                                                 \Vcal_k \over
│ │ │ │ -                                                 \partial x_l}
│ │ │ │ +                                                 {D}_{ijkl} {\partial
│ │ │ │ +                                                 v_i \over \partial
│ │ │ │ +                                                 x_j} {\partial u_k
│ │ │ │ +                                                 \over \partial x_l}
│ │ │ │ +                           <material>, <virtual/ \hat{D}_{ijkl} = D_
│ │ │ │ +de_sd_lin_elastic          param_1>, <state/     {ijkl}(\nabla \cdot
│ │ │ │ +_E_S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m       param_2>,             \ul{\Vcal}) - D_
│ │ │ │ +                           <parameter_mv>        {ijkq}{\partial
│ │ │ │ +                                                 \Vcal_l \over
│ │ │ │ +                                                 \partial x_q} - D_
│ │ │ │ +                                                 {iqkl}{\partial
│ │ │ │ +                                                 \Vcal_j \over
│ │ │ │ +                                                 \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {g}_{kij}\ e_{ij}(\ul
│ │ │ │                                                   {v}) \nabla_k p \mbox
│ │ │ │                             <material>, <virtual/ { , } \int_{\Omega}
│ │ │ │                             param_v>, <state/     \hat{g}_{kij}\ e_{ij}
│ │ │ │                             param_s>,             (\ul{u}) \nabla_k q
│ │ │ │  de_sd_piezo_coupling       <parameter_mv>        \hat{g}_{kij} = g_
│ │ │ │  _E_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m       <material>, <state>,  {kij}(\nabla \cdot
│ │ │ │                             <virtual>,            \ul{\Vcal}) - g_{kil}
│ │ │ │                             <parameter_mv>        {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   g_{lij}{\partial
│ │ │ │                                                   \Vcal_k \over
│ │ │ │                                                   \partial x_l}
│ │ │ │ +                                                 \int_{\Omega} \hat
│ │ │ │ +                                                 {g}_{kij}\ e_{ij}(\ul
│ │ │ │ +                                                 {u}) \nabla_k p
│ │ │ │ +                           <material>,           \hat{g}_{kij} = g_
│ │ │ │ +ev_sd_piezo_coupling       <parameter_u>,        {kij}(\nabla \cdot
│ │ │ │ +_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m        <parameter_p>,        \ul{\Vcal}) - g_{kil}
│ │ │ │ +                           <parameter_mv>        {\partial \Vcal_j
│ │ │ │ +                                                 \over \partial x_l} -
│ │ │ │ +                                                 g_{lij}{\partial
│ │ │ │ +                                                 \Vcal_k \over
│ │ │ │ +                                                 \partial x_l}
│ │ │ │                                                   \int_{\Omega} p\,
│ │ │ │                                                   \hat{I}_{ij}
│ │ │ │                                                   {\partial v_i \over
│ │ │ │                             <opt_material>,       \partial x_j} \mbox
│ │ │ │                             <virtual/param_v>,    { , } \int_{\Omega}
│ │ │ │  de_sd_stokes               <state/param_s>,      q\, \hat{I}_{ij}
│ │ │ │  _E_S_D_S_t_o_k_e_s_T_e_r_m              <parameter_mv>        {\partial u_i \over
│ │ │ │ @@ -817,190 +817,183 @@
│ │ │ │                                                   \cdot \Vcal -
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_i}
│ │ │ │  ev_sd_surface_integrate    <parameter>,          \int_{\Gamma} p
│ │ │ │  _S_D_S_u_f_a_c_e_I_n_t_e_g_r_a_t_e_T_e_r_m      <parameter_mv>        \nabla \cdot \ul
│ │ │ │                                                   {\Vcal}
│ │ │ │                                                   \int_{\Gamma} \ul{v}
│ │ │ │ +ev_sd_surface_ltr          <opt_material>,       \cdot (\ull{\sigma}\,
│ │ │ │ +_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m       <parameter>,          \ul{n}), \int_
│ │ │ │ +                           <parameter_mv>        {\Gamma} \ul{v} \cdot
│ │ │ │ +                                                 \ul{n},
│ │ │ │ +                                                 \int_{\Gamma} \ul{v}
│ │ │ │                                                   \cdot \left[\left
│ │ │ │                                                   (\ull{\hat{\sigma}}\,
│ │ │ │                                                   \nabla \cdot \ul{\cal
│ │ │ │                                                   {V}} - \ull{
│ │ │ │                             <opt_material>,       {\hat\sigma}}\,
│ │ │ │  de_sd_surface_ltr          <virtual/param>,      \nabla \ul{\cal{V}}
│ │ │ │  _E_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m      <parameter_mv>        \right)\ul{n}\right]
│ │ │ │                                                   \ull{\hat\sigma} =
│ │ │ │                                                   \ull{I} \mbox{ , }
│ │ │ │                                                   \ull{\hat\sigma} =
│ │ │ │                                                   c\,\ull{I} \mbox{ or
│ │ │ │                                                   } \ull{\hat\sigma} =
│ │ │ │                                                   \ull{\sigma}
│ │ │ │ -                                                 \int_{\Gamma} \ul{v}
│ │ │ │ -ev_sd_surface_ltr          <opt_material>,       \cdot (\ull{\sigma}\,
│ │ │ │ -_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m       <parameter>,          \ul{n}), \int_
│ │ │ │ -                           <parameter_mv>        {\Gamma} \ul{v} \cdot
│ │ │ │ -                                                 \ul{n},
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {I}_{ij} {\partial p
│ │ │ │                             <opt_material>,       \over \partial x_j}\,
│ │ │ │                             <virtual/param_v>,    v_i \mbox{ , } \int_
│ │ │ │                             <state/param_s>,      {\Omega} \hat{I}_{ij}
│ │ │ │  de_sd_v_dot_grad_s         <parameter_mv>        {\partial q \over
│ │ │ │  _E_S_D_V_e_c_t_o_r_D_o_t_G_r_a_d_S_c_a_l_a_r_T_e_r_m <opt_material>,       \partial x_j}\, u_i
│ │ │ │                             <state>, <virtual>,   \hat{I}_{ij} =
│ │ │ │                             <parameter_mv>        \delta_{ij} \nabla
│ │ │ │                                                   \cdot \Vcal -
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_i}
│ │ │ │  ************ TTaabbllee ooff llaarrggee ddeeffoorrmmaattiioonn tteerrmmss_?¶ ************
│ │ │ │                             LLaarrggee ddeeffoorrmmaattiioonn tteerrmmss_?¶
│ │ │ │ -nnaammee//ccllaassss                      aarrgguummeennttss         ddeeffiinniittiioonn      eexxaammpplleess
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_bulk_active               <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +nnaammee//ccllaassss                      aarrgguummeennttss         ddeeffiinniittiioonn       eexxaammpplleess
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_active               <virtual>,        {ij}(\ul{u})
│ │ │ │  _B_u_l_k_A_c_t_i_v_e_T_L_T_e_r_m                <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_bulk_penalty              <virtual>,        S_{ij}(\ul{u})  com.ela.mat,
│ │ │ │ -_B_u_l_k_P_e_n_a_l_t_y_T_L_T_e_r_m               <state>           \delta E_{ij}   hyp, act.fib
│ │ │ │ -                                                  (\ul{u};\ul{v})
│ │ │ │ -                                <virtual>,        \int_{\Omega}
│ │ │ │ -dw_tl_bulk_pressure             <state>,          S_{ij}(p)       per.tl, bal
│ │ │ │ -_B_u_l_k_P_r_e_s_s_u_r_e_T_L_T_e_r_m              <state_p>         \delta E_{ij}
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_penalty              <virtual>,        {ij}(\ul{u})     com.ela.mat,
│ │ │ │ +_B_u_l_k_P_e_n_a_l_t_y_T_L_T_e_r_m               <state>           \delta E_{ij}    hyp, act.fib
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ +                                <virtual>,        \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_pressure             <state>,          {ij}(p) \delta   per.tl, bal
│ │ │ │ +_B_u_l_k_P_r_e_s_s_u_r_e_T_L_T_e_r_m              <state_p>         E_{ij}(\ul
│ │ │ │ +                                                  {u};\ul{v})
│ │ │ │                                  <material_1>,     \int_{\Omega}
│ │ │ │ -                                <material_2>,     \ull{K}(\ul{u}^
│ │ │ │ -dw_tl_diffusion                 <virtual>,        {(n-1)}) :      per.tl
│ │ │ │ -_D_i_f_f_u_s_i_o_n_T_L_T_e_r_m                 <state>,          \pdiff{q}{\ul
│ │ │ │ -                                <parameter>       {X}} \pdiff{p}
│ │ │ │ -                                                  {\ul{X}}
│ │ │ │ +                                <material_2>,     \ull{K}(\ul{u}^{
│ │ │ │ +dw_tl_diffusion                 <virtual>,        (n-1)}) : \pdiff per.tl
│ │ │ │ +_D_i_f_f_u_s_i_o_n_T_L_T_e_r_m                 <state>,          {q}{\ul{X}}
│ │ │ │ +                                <parameter>       \pdiff{p}{\ul
│ │ │ │ +                                                  {X}}
│ │ │ │                                  <material_1>,
│ │ │ │ -                                <material_2>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_a                     <material_3>,     S_{ij}(\ul{u})
│ │ │ │ -_F_i_b_r_e_s_A_c_t_i_v_e_T_L_T_e_r_m              <material_4>,     \delta E_{ij}   act.fib
│ │ │ │ +                                <material_2>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_a                     <material_3>,     {ij}(\ul{u})
│ │ │ │ +_F_i_b_r_e_s_A_c_t_i_v_e_T_L_T_e_r_m              <material_4>,     \delta E_{ij}    act.fib
│ │ │ │                                  <material_5>,     (\ul{u};\ul{v})
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │                                  <material_1>,
│ │ │ │ -                                <material_2>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_e                     <material_3>,     S_{ij}(\ul{u})
│ │ │ │ +                                <material_2>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_e                     <material_3>,     {ij}(\ul{u})
│ │ │ │  _F_i_b_r_e_s_E_x_p_o_n_e_n_t_i_a_l_T_L_T_e_r_m         <material_4>,     \delta E_{ij}
│ │ │ │                                  <virtual>,        (\ul{u};\ul{v})
│ │ │ │                                  <state>
│ │ │ │                                  <opt_material_0>,
│ │ │ │ -                                <material_1>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_spe                   <material_2>,     S_{ij}(\ul{u})
│ │ │ │ +                                <material_1>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_spe                   <material_2>,     {ij}(\ul{u})
│ │ │ │  _F_i_b_r_e_s_S_o_f_t_P_l_u_s_E_x_p_o_n_e_n_t_i_a_l_T_L_T_e_r_m <material_3>,     \delta E_{ij}
│ │ │ │                                  <material_4>,     (\ul{u};\ul{v})
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_genyeoh                <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_genyeoh                <virtual>,        {ij}(\ul{u})
│ │ │ │  _G_e_n_Y_e_o_h_T_L_T_e_r_m                   <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_mooney_rivlin          <virtual>,        S_{ij}(\ul{u})  com.ela.mat,
│ │ │ │ -_M_o_o_n_e_y_R_i_v_l_i_n_T_L_T_e_r_m              <state>           \delta E_{ij}   hyp, bal
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_mooney_rivlin          <virtual>,        {ij}(\ul{u})     com.ela.mat,
│ │ │ │ +_M_o_o_n_e_y_R_i_v_l_i_n_T_L_T_e_r_m              <state>           \delta E_{ij}    hyp, bal
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}   com.ela.mat,
│ │ │ │ -dw_tl_he_neohook                <virtual>,        S_{ij}(\ul{u})  act.fib,
│ │ │ │ -_N_e_o_H_o_o_k_e_a_n_T_L_T_e_r_m                <state>           \delta E_{ij}   per.tl, bal,
│ │ │ │ -                                                  (\ul{u};\ul{v}) hyp
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_ogden                  <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +                                <material>,       \int_{\Omega} S_ hyp, bal,
│ │ │ │ +dw_tl_he_neohook                <virtual>,        {ij}(\ul{u})     per.tl,
│ │ │ │ +_N_e_o_H_o_o_k_e_a_n_T_L_T_e_r_m                <state>           \delta E_{ij}    com.ela.mat,
│ │ │ │ +                                                  (\ul{u};\ul{v})  act.fib
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_ogden                  <virtual>,        {ij}(\ul{u})
│ │ │ │  _O_g_d_e_n_T_L_T_e_r_m                     <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_svk                    <virtual>,        S_{ij}(\ul{u})  com.ela.mat
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_svk                    <virtual>,        {ij}(\ul{u})     com.ela.mat
│ │ │ │  _S_a_i_n_t_V_e_n_a_n_t_K_i_r_c_h_h_o_f_f_T_L_T_e_r_m      <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │                                  <material_a1>,
│ │ │ │  dw_tl_membrane                  <material_a2>,
│ │ │ │ -_T_L_M_e_m_b_r_a_n_e_T_e_r_m                  <material_h0>,                    bal
│ │ │ │ +_T_L_M_e_m_b_r_a_n_e_T_e_r_m                  <material_h0>,                     bal
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │                                  <material_1>,     \int_{\Gamma}
│ │ │ │  ev_tl_surface_flux              <material_2>,     \ul{\nu} \cdot
│ │ │ │ -_S_u_r_f_a_c_e_F_l_u_x_T_L_T_e_r_m               <parameter_1>,    \ull{K}(\ul{u}^
│ │ │ │ -                                <parameter_2>     {(n-1)}) \pdiff
│ │ │ │ +_S_u_r_f_a_c_e_F_l_u_x_T_L_T_e_r_m               <parameter_1>,    \ull{K}(\ul{u}^{
│ │ │ │ +                                <parameter_2>     (n-1)}) \pdiff
│ │ │ │                                                    {p}{\ul{X}}
│ │ │ │                                                    \int_{\Gamma}
│ │ │ │                                  <opt_material>,   \ul{\nu} \cdot
│ │ │ │ -dw_tl_surface_traction          <virtual>,        \ull{F}^{-1}    per.tl
│ │ │ │ +dw_tl_surface_traction          <virtual>,        \ull{F}^{-1}     per.tl
│ │ │ │  _S_u_r_f_a_c_e_T_r_a_c_t_i_o_n_T_L_T_e_r_m           <state>           \cdot \ull
│ │ │ │                                                    {\sigma} \cdot
│ │ │ │                                                    \ul{v} J
│ │ │ │ -                                                  \begin{array}
│ │ │ │ -                                                  {l} \int_
│ │ │ │ -                                                  {\Omega} q J
│ │ │ │ -                                                  (\ul{u}) \\
│ │ │ │ +                                                  \begin{array}{l}
│ │ │ │ +                                                  \int_{\Omega} q
│ │ │ │ +                                                  J(\ul{u}) \\
│ │ │ │                                                    \mbox{volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ -dw_tl_volume                    <virtual>,        \Ical_h: \int_
│ │ │ │ -_V_o_l_u_m_e_T_L_T_e_r_m                    <state>           {T_K} J(\ul{u}) per.tl, bal
│ │ │ │ -                                                  \\ \mbox
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │ +                                                  \Ical_h: \int_
│ │ │ │ +dw_tl_volume                    <virtual>,        {T_K} J(\ul{u})  per.tl, bal
│ │ │ │ +_V_o_l_u_m_e_T_L_T_e_r_m                    <state>           \\ \mbox
│ │ │ │                                                    {rel\_volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │                                                    \Ical_h: \int_
│ │ │ │                                                    {T_K} J(\ul{u})
│ │ │ │                                                    / \int_{T_K} 1
│ │ │ │                                                    \end{array}
│ │ │ │                                                    1 / D \int_
│ │ │ │  ev_tl_volume_surface                              {\Gamma} \ul
│ │ │ │ -_V_o_l_u_m_e_S_u_r_f_a_c_e_T_L_T_e_r_m             <parameter>       {\nu} \cdot
│ │ │ │ -                                                  \ull{F}^{-1}
│ │ │ │ -                                                  \cdot \ul{x} J
│ │ │ │ +_V_o_l_u_m_e_S_u_r_f_a_c_e_T_L_T_e_r_m             <parameter>       {\nu} \cdot \ull
│ │ │ │ +                                                  {F}^{-1} \cdot
│ │ │ │ +                                                  \ul{x} J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_bulk_penalty              <virtual>,        {L}\tau_{ij}    hyp.ul
│ │ │ │ -_B_u_l_k_P_e_n_a_l_t_y_U_L_T_e_r_m               <state>           (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_bulk_penalty              <material>,       \mathcal{L}\tau_
│ │ │ │ +_B_u_l_k_P_e_n_a_l_t_y_U_L_T_e_r_m               <virtual>,        {ij}(\ul{u}) e_  hyp.ul
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <virtual>,        \mathcal
│ │ │ │ -dw_ul_bulk_pressure             <state>,          {L}\tau_{ij}    hyp.ul.up
│ │ │ │ -_B_u_l_k_P_r_e_s_s_u_r_e_U_L_T_e_r_m              <state_p>         (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_bulk_pressure             <virtual>,        \mathcal{L}\tau_
│ │ │ │ +_B_u_l_k_P_r_e_s_s_u_r_e_U_L_T_e_r_m              <state>,          {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state_p>         {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                  <material>,       \int_{\Omega}
│ │ │ │ -dw_ul_compressible              <virtual>,        1\over \gamma p hyp.ul.up
│ │ │ │ +dw_ul_compressible              <virtual>,        1\over \gamma p  hyp.ul.up
│ │ │ │  _C_o_m_p_r_e_s_s_i_b_i_l_i_t_y_U_L_T_e_r_m           <state>,          \, q
│ │ │ │                                  <parameter_u>
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                                  \mathcal
│ │ │ │ -dw_ul_he_by_fun                 <fun>, <virtual>, {L}\tau_{ij}
│ │ │ │ -_H_y_p_e_r_e_l_a_s_t_i_c_B_y_F_u_n_U_L_T_e_r_m         <state>           (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_he_by_fun                 <fun>, <virtual>, \mathcal{L}\tau_
│ │ │ │ +_H_y_p_e_r_e_l_a_s_t_i_c_B_y_F_u_n_U_L_T_e_r_m         <state>           {ij}(\ul{u}) e_
│ │ │ │ +                                                  {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_he_mooney_rivlin          <virtual>,        {L}\tau_{ij}    hyp.ul.up,
│ │ │ │ -_M_o_o_n_e_y_R_i_v_l_i_n_U_L_T_e_r_m              <state>           (\ul{u}) e_{ij} hyp.ul
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_he_mooney_rivlin          <material>,       \mathcal{L}\tau_ hyp.ul,
│ │ │ │ +_M_o_o_n_e_y_R_i_v_l_i_n_U_L_T_e_r_m              <virtual>,        {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_he_neohook                <virtual>,        {L}\tau_{ij}    hyp.ul.up,
│ │ │ │ -_N_e_o_H_o_o_k_e_a_n_U_L_T_e_r_m                <state>           (\ul{u}) e_{ij} hyp.ul
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ -                                                  \begin{array}
│ │ │ │ -                                                  {l} \int_
│ │ │ │ -                                                  {\Omega} q J
│ │ │ │ -                                                  (\ul{u}) \\
│ │ │ │ +dw_ul_he_neohook                <material>,       \mathcal{L}\tau_ hyp.ul,
│ │ │ │ +_N_e_o_H_o_o_k_e_a_n_U_L_T_e_r_m                <virtual>,        {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │ +                                                  \begin{array}{l}
│ │ │ │ +                                                  \int_{\Omega} q
│ │ │ │ +                                                  J(\ul{u}) \\
│ │ │ │                                                    \mbox{volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ -dw_ul_volume                    <virtual>,        \Ical_h: \int_
│ │ │ │ -_V_o_l_u_m_e_U_L_T_e_r_m                    <state>           {T_K} J(\ul{u}) hyp.ul.up
│ │ │ │ -                                                  \\ \mbox
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │ +                                                  \Ical_h: \int_
│ │ │ │ +dw_ul_volume                    <virtual>,        {T_K} J(\ul{u})  hyp.ul.up
│ │ │ │ +_V_o_l_u_m_e_U_L_T_e_r_m                    <state>           \\ \mbox
│ │ │ │                                                    {rel\_volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │                                                    \Ical_h: \int_
│ │ │ │                                                    {T_K} J(\ul{u})
│ │ │ │                                                    / \int_{T_K} 1
│ │ │ │                                                    \end{array}
│ │ │ │  ************ TTaabbllee ooff ssppeecciiaall tteerrmmss_?¶ ************
│ │ │ │                                  SSppeecciiaall tteerrmmss_?¶
│ │ │ │  nnaammee//ccllaassss                        aarrgguummeennttss       ddeeffiinniittiioonn        eexxaammpplleess
│ │ │ │ @@ -1286,15 +1279,15 @@
│ │ │ │                               <state/param_2>     {\delta w}) \ e_
│ │ │ │                                                   {lm,n}(\ull{w})
│ │ │ │                                                   M^C = \int_{\cal
│ │ │ │                                                   {D}} \rho \ul{v}
│ │ │ │                                                   \cdot \ul{u} \\
│ │ │ │                               <material_rho>,     M^L = \mathrm
│ │ │ │  de_mass                      <material_lumping>, {lumping}(M^C) \\
│ │ │ │ -_M_a_s_s_T_e_r_m                     <material_beta>,    M^A = (1 - \beta) ela, sei.loa
│ │ │ │ +_M_a_s_s_T_e_r_m                     <material_beta>,    M^A = (1 - \beta) sei.loa, ela
│ │ │ │                               <virtual>, <state>  M^C + \beta M^L
│ │ │ │                                                   \\ A = \sum_e A_e
│ │ │ │                                                   \\ C = \sum_e
│ │ │ │                                                   A_e^T (M_e^A)^{-
│ │ │ │                                                   1} A_e
│ │ │ │                               <material>,         \int_{\Gamma} c
│ │ │ │  de_non_penetration_p         <virtual/param_1>,  (\ul{n} \cdot \ul
│ │ ├── ./usr/share/doc/python-sfepy-doc/html/terms_overview.html
│ │ │ @@ -374,15 +374,15 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} p\ \alpha_{ij} e_{ij}(\ul{v}) \mbox{ , }
│ │ │  \int_{\Omega} q\ \alpha_{ij} e_{ij}(\ul{u})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">the.ela.ess</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">bio.sho.syn</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>ev_biot_stress</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_biot.html#sfepy.terms.terms_biot.BiotStressTerm" title="sfepy.terms.terms_biot.BiotStressTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">BiotStressTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">- \int_{\Omega} \alpha_{ij} p</span></p>
│ │ │ @@ -447,15 +447,15 @@
│ │ │  <tr class="row-even"><td><p>dw_convect</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.ConvectTerm" title="sfepy.terms.terms_navier_stokes.ConvectTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConvectTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} ((\ul{u} \cdot \nabla) \ul{u}) \cdot \ul{v}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_convect_v_grad_s</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.ConvectVGradSTerm" title="sfepy.terms.terms_diffusion.ConvectVGradSTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConvectVGradSTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state_s&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q (\ul{u} \cdot \nabla p)</span></p>
│ │ │ @@ -481,15 +481,15 @@
│ │ │  <p><span class="math">\int_{\partial{T_K}} \ul{n} \cdot \ul{f}^{*} (p_{in},
│ │ │  p_{out})q</span></p>
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">\ul{f}^{*}(p_{in}, p_{out}) = \ul{a} \frac{p_{in} +
│ │ │  p_{out}}{2} + (1 - \alpha) \ul{n} C \frac{ p_{in} - p_{out}}{2},</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dg_diffusion_flux</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.DiffusionDGFluxTerm" title="sfepy.terms.terms_dg.DiffusionDGFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionDGFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p>
│ │ │  </td>
│ │ │ @@ -499,28 +499,28 @@
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">\langle \nabla \phi \rangle = \frac{\nabla\phi_{in} +
│ │ │  \nabla\phi_{out}}{2}</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">[\phi] = \phi_{in} - \phi_{out}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">lap.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_dg_interior_penalty</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.DiffusionInteriorPenaltyTerm" title="sfepy.terms.terms_dg.DiffusionInteriorPenaltyTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionInteriorPenaltyTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_Cw&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\partial{T_K}} \bar{D} C_w
│ │ │  \frac{Ord^2}{d(\partial{T_K})}[p][q]</span></p>
│ │ │  </div><p>where</p>
│ │ │  <div class="math">
│ │ │  <p><span class="math">[\phi] = \phi_{in} - \phi_{out}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">lap.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dg_nonlinear_laxfrie_flux</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dg.html#sfepy.terms.terms_dg.NonlinearHyperbolicDGFluxTerm" title="sfepy.terms.terms_dg.NonlinearHyperbolicDGFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NonlinearHyperbolicDGFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;fun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;fun_d&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\partial{T_K}} \ul{n} \cdot f^{*} (p_{in}, p_{out})q</span></p>
│ │ │ @@ -535,15 +535,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_diffusion</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.DiffusionTerm" title="sfepy.terms.terms_diffusion.DiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} K_{ij} \nabla_i q \nabla_j p</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">ela.axi</span>, <span class="xref std std-ref">bio</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">ela.axi</span>, <span class="xref std std-ref">pie.ela</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_diffusion_coupling</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.DiffusionCoupling" title="sfepy.terms.terms_diffusion.DiffusionCoupling"><code class="xref py py-class docutils literal notranslate"><span class="pre">DiffusionCoupling</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │ @@ -595,28 +595,28 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.DivGradTerm" title="sfepy.terms.terms_navier_stokes.DivGradTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DivGradTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \nu\ \nabla \ul{v} : \nabla \ul{u} \mbox{ ,
│ │ │  } \int_{\Omega} \nabla \ul{v} : \nabla \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_dot</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_dot.html#sfepy.terms.terms_dot.DotProductTerm" title="sfepy.terms.terms_dot.DotProductTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">DotProductTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} q p \mbox{ , } \int_{\cal{D}} \ul{v} \cdot
│ │ │  \ul{u}\\ \int_\Gamma \ul{v} \cdot \ul{n} p \mbox{ , } \int_\Gamma
│ │ │  q \ul{n} \cdot \ul{u} \mbox{ , }\\ \int_{\cal{D}} c q p \mbox{ , }
│ │ │  \int_{\cal{D}} c \ul{v} \cdot \ul{u} \mbox{ , } \int_{\cal{D}}
│ │ │  \ul{v} \cdot \ull{c} \cdot \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">poi.fun</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">poi.fun</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">the.ele</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_elastic_wave</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.ElasticWaveTerm" title="sfepy.terms.terms_elastic.ElasticWaveTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ElasticWaveTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ g_{ij}(\ul{v}) g_{kl}(\ul{u})</span></p>
│ │ │ @@ -658,15 +658,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_integrate</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.IntegrateOperatorTerm" title="sfepy.terms.terms_basic.IntegrateOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">IntegrateOperatorTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} q \mbox{ or } \int_{\cal{D}} c q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">poi.per.bou.con</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi.neu</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">dar.flo.mul</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">poi.per.bou.con</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>ev_integrate</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.IntegrateTerm" title="sfepy.terms.terms_basic.IntegrateTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">IntegrateTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\cal{D}} y \mbox{ , } \int_{\cal{D}} \ul{y} \mbox{ ,
│ │ │ @@ -697,15 +697,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_laplace</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.LaplaceTerm" title="sfepy.terms.terms_diffusion.LaplaceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LaplaceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} c \nabla q \cdot \nabla p</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">lap.tim.ebc</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">poi.sho.syn</span>, <span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">sin</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">cub</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">lap.flu.2d</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">poi.fie.dep.mat</span>, <span class="xref std std-ref">lap.cou.lcb</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">poi</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">lap.1d</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">poi.fun</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">poi</span>, <span class="xref std std-ref">tim.poi.exp</span>, <span class="xref std std-ref">tim.hea.equ.mul.mat</span>, <span class="xref std std-ref">lap.2D</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">ref.evp</span>, <span class="xref std std-ref">lap.tim.ebc</span>, <span class="xref std std-ref">poi.sho.syn</span>, <span class="xref std std-ref">osc</span>, <span class="xref std std-ref">sin</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">hel.apa</span>, <span class="xref std std-ref">tim.adv.dif</span>, <span class="xref std std-ref">lap.1d</span>, <span class="xref std std-ref">aco</span>, <span class="xref std std-ref">lap.flu.2d</span>, <span class="xref std std-ref">poi.fie.dep.mat</span>, <span class="xref std std-ref">poi.fun</span>, <span class="xref std std-ref">poi.per.bou.con</span>, <span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">bor</span>, <span class="xref std std-ref">wel</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">hyd</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">lap.cou.lcb</span>, <span class="xref std std-ref">tim.poi</span>, <span class="xref std std-ref">the.ele</span>, <span class="xref std std-ref">cub</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_lin_convect</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.LinearConvectTerm" title="sfepy.terms.terms_navier_stokes.LinearConvectTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearConvectTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} ((\ul{w} \cdot \nabla) \ul{u}) \cdot \ul{v}</span></p>
│ │ │ @@ -750,15 +750,15 @@
│ │ │  <tr class="row-even"><td><p>dw_lin_elastic</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearElasticTerm" title="sfepy.terms.terms_elastic.LinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">ela</span>, <span class="xref std std-ref">two.bod.con</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">ela.con.pla</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">mat.non</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">mul.nod.lcb</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">lin.ela.mM</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.ela.iga</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">mul.poi.con</span>, <span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">rig.twi</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">ela.con.sph</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">lin.ela.opt</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">lin.ela.opt</span>, <span class="xref std std-ref">mod.ana.dec</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">bio</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">bio.sho.syn</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">pie.ela</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">ela.con.sph</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">bio.npb</span>, <span class="xref std std-ref">lin.ela.mM</span>, <span class="xref std std-ref">mul.nod.lcb</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">two.bod.con</span>, <span class="xref std std-ref">mat.non</span>, <span class="xref std std-ref">the.ela</span>, <span class="xref std std-ref">lin.ela.iga</span>, <span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">ela</span>, <span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">lin.ela.dam</span>, <span class="xref std std-ref">bio.npb.lag</span>, <span class="xref std std-ref">the.ela.ess</span>, <span class="xref std std-ref">vib.aco</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">lin.ela</span>, <span class="xref std std-ref">ela.con.pla</span>, <span class="xref std std-ref">mul.poi.con</span>, <span class="xref std std-ref">rig.twi</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_lin_elastic_iso</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearElasticIsotropicTerm" title="sfepy.terms.terms_elastic.LinearElasticIsotropicTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearElasticIsotropicTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})\\
│ │ │ @@ -771,15 +771,15 @@
│ │ │  <tr class="row-even"><td><p>dw_lin_prestress</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearPrestressTerm" title="sfepy.terms.terms_elastic.LinearPrestressTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearPrestressTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \sigma_{ij} e_{ij}(\ul{v})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">non.hyp.mM</span>, <span class="xref std std-ref">pre.fib</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">pre.fib</span>, <span class="xref std std-ref">pie.ela.mac</span>, <span class="xref std std-ref">non.hyp.mM</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_lin_spring</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.LinearSpringTerm" title="sfepy.terms.terms_elastic.LinearSpringTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearSpringTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^{(i)} = - \ul{f}^{(j)} = k (\ul{u}^{(j)} -
│ │ │ @@ -907,15 +907,15 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_point.html#sfepy.terms.terms_point.ConcentratedPointLoadTerm" title="sfepy.terms.terms_point.ConcentratedPointLoadTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ConcentratedPointLoadTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^i = \ul{\bar f}^i \quad \forall \mbox{ FE node } i
│ │ │  \mbox{ in a region }</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">she.can</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">its.1</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">its.2</span>, <span class="xref std std-ref">its.3</span>, <span class="xref std std-ref">its.1</span>, <span class="xref std std-ref">she.can</span>, <span class="xref std std-ref">its.4</span>, <span class="xref std std-ref">tru.bri</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_point_lspring</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_point.html#sfepy.terms.terms_point.LinearPointSpringTerm" title="sfepy.terms.terms_point.LinearPointSpringTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearPointSpringTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\ul{f}^i = -k \ul{u}^i \quad \forall \mbox{ FE node } i
│ │ │ @@ -938,15 +938,15 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q \ul{y} \cdot \nabla p \mbox{ , }
│ │ │  \int_{\Omega} p \ul{y} \cdot \nabla q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">adv.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">adv.1D</span>, <span class="xref std std-ref">adv.2D</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_shell10x</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_shells.html#sfepy.terms.terms_shells.Shell10XTerm" title="sfepy.terms.terms_shells.Shell10XTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">Shell10XTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_d&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_drill&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} D_{ijkl}\ e_{ij}(\ul{v}) e_{kl}(\ul{u})</span></p>
│ │ │ @@ -961,15 +961,15 @@
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} p\ \nabla \cdot \ul{v} \mbox{ , }
│ │ │  \int_{\Omega} q\ \nabla \cdot \ul{u}\\ \mbox{ or } \int_{\Omega}
│ │ │  c\ p\ \nabla \cdot \ul{v} \mbox{ , } \int_{\Omega} c\ q\ \nabla
│ │ │  \cdot \ul{u}</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">lin.ela.up</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sta.nav.sto</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto.sli.bc</span>, <span class="xref std std-ref">nav.sto.iga</span>, <span class="xref std std-ref">lin.ela.up</span>, <span class="xref std std-ref">nav.sto</span>, <span class="xref std std-ref">sto</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_stokes_wave</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_navier_stokes.html#sfepy.terms.terms_navier_stokes.StokesWaveTerm" title="sfepy.terms.terms_navier_stokes.StokesWaveTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">StokesWaveTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} (\ul{\kappa} \cdot \ul{v}) (\ul{\kappa}
│ │ │ @@ -993,41 +993,41 @@
│ │ │  <tr class="row-odd"><td><p>ev_sum_vals</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.SumNodalValuesTerm" title="sfepy.terms.terms_basic.SumNodalValuesTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SumNodalValuesTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>dw_surface_flux</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxOperatorTerm</span></code></a></p>
│ │ │ +<tr class="row-even"><td><p>ev_surface_flux</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p</span></p>
│ │ │ +<p><span class="math">\int_{\Gamma} \ul{n} \cdot K_{ij} \nabla_j p</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>ev_surface_flux</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>dw_surface_flux</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm" title="sfepy.terms.terms_diffusion.SurfaceFluxOperatorTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceFluxOperatorTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} \ul{n} \cdot K_{ij} \nabla_j p</span></p>
│ │ │ +<p><span class="math">\int_{\Gamma} q \ul{n} \cdot \ull{K} \cdot \nabla p</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_surface_ltr</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.LinearTractionTerm" title="sfepy.terms.terms_surface.LinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearTractionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{v} \cdot \ull{\sigma} \cdot \ul{n},
│ │ │  \int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">nod.lcb</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">lin.ela.opt</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">lin.ela.opt</span>, <span class="xref std std-ref">mix.mes</span>, <span class="xref std std-ref">lin.ela.tra</span>, <span class="xref std std-ref">tru.bri</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">ela.shi.per</span>, <span class="xref std std-ref">wed.mes</span>, <span class="xref std std-ref">lin.vis</span>, <span class="xref std std-ref">nod.lcb</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>ev_surface_moment</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_basic.html#sfepy.terms.terms_basic.SurfaceMomentTerm" title="sfepy.terms.terms_basic.SurfaceMomentTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SurfaceMomentTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{n} (\ul{x} - \ul{x}_0)</span></p>
│ │ │ @@ -1092,15 +1092,15 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_volume.html#sfepy.terms.terms_volume.LinearVolumeForceTerm" title="sfepy.terms.terms_volume.LinearVolumeForceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">LinearVolumeForceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \ul{f} \cdot \ul{v} \mbox{ or }
│ │ │  \int_{\Omega} f q</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">poi.par.stu</span>, <span class="xref std std-ref">adv.dif.2D</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">adv.dif.2D</span>, <span class="xref std std-ref">poi.iga</span>, <span class="xref std std-ref">bur.2D</span>, <span class="xref std std-ref">poi.par.stu</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_volume_nvf</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_volume.html#sfepy.terms.terms_volume.NonlinearVolumeForceTerm" title="sfepy.terms.terms_volume.NonlinearVolumeForceTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NonlinearVolumeForceTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;fun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;dfun&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} q f(p)</span></p>
│ │ │ @@ -1179,31 +1179,31 @@
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} [ u_k \pdiff{u_i}{x_k} w_i (\nabla \cdot
│ │ │  \Vcal) - u_k \pdiff{\Vcal_j}{x_k} \pdiff{u_i}{x_j} w_i ]</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>de_sd_diffusion</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDiffusionTerm" title="sfepy.terms.terms_sensitivity.ESDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDiffusionTerm</span></code></a></p>
│ │ │ +<tr class="row-even"><td><p>ev_sd_diffusion</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SDDiffusionTerm" title="sfepy.terms.terms_diffusion.SDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_q&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │  \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │  x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>ev_sd_diffusion</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_diffusion.html#sfepy.terms.terms_diffusion.SDDiffusionTerm" title="sfepy.terms.terms_diffusion.SDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDiffusionTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>de_sd_diffusion</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDiffusionTerm" title="sfepy.terms.terms_sensitivity.ESDDiffusionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDiffusionTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_q&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{K}_{ij} \nabla_i q\, \nabla_j p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{K}_{ij} = K_{ij}\left( \delta_{ik}\delta_{jl} \nabla
│ │ │  \cdot \ul{\Vcal} - \delta_{ik}{\partial \Vcal_j \over \partial
│ │ │  x_l} - \delta_{jl}{\partial \Vcal_i \over \partial x_k}\right)</span></p>
│ │ │  </div></td>
│ │ │ @@ -1245,87 +1245,87 @@
│ │ │  <p><span class="math">\hat{I}_{ijkl} = \delta_{ik}\delta_{jl} \nabla \cdot
│ │ │  \ul{\Vcal} - \delta_{ik}\delta_{js} {\partial \Vcal_l \over
│ │ │  \partial x_s} - \delta_{is}\delta_{jl} {\partial \Vcal_k \over
│ │ │  \partial x_s}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_dot</p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_dot</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_adj_navier_stokes.html#sfepy.terms.terms_adj_navier_stokes.SDDotTerm" title="sfepy.terms.terms_adj_navier_stokes.SDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDotTerm</span></code></a></p>
│ │ │ +</td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><div class="math">
│ │ │ +<p><span class="math">\int_{\Omega} p q (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ +\int_{\Omega} (\ul{u} \cdot \ul{w}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │ +</div></td>
│ │ │ +<td></td>
│ │ │ +</tr>
│ │ │ +<tr class="row-even"><td><p>de_sd_dot</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDDotTerm" title="sfepy.terms.terms_sensitivity.ESDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDDotTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_\Omega q p (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │  \int_\Omega (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\
│ │ │  \int_\Omega c q p (\nabla \cdot \ul{\Vcal}) \mbox{ , } \int_\Omega
│ │ │  c (\ul{v} \cdot \ul{u}) (\nabla \cdot \ul{\Vcal})\\ \int_\Omega
│ │ │  \ul{v} \cdot (\ull{M}\, \ul{u}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_dot</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_adj_navier_stokes.html#sfepy.terms.terms_adj_navier_stokes.SDDotTerm" title="sfepy.terms.terms_adj_navier_stokes.SDDotTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDDotTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_lin_elastic</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.SDLinearElasticTerm" title="sfepy.terms.terms_elastic.SDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} p q (\nabla \cdot \ul{\Vcal}) \mbox{ , }
│ │ │ -\int_{\Omega} (\ul{u} \cdot \ul{w}) (\nabla \cdot \ul{\Vcal})</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{D}_{ijkl}\ e_{ij}(\ul{v})
│ │ │ +e_{kl}(\ul{u})</span></p>
│ │ │ +</div><div class="math">
│ │ │ +<p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ +D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ +\Vcal_j \over \partial x_q}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_lin_elastic</p>
│ │ │ +<tr class="row-even"><td><p>de_sd_lin_elastic</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDLinearElasticTerm" title="sfepy.terms.terms_sensitivity.ESDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDLinearElasticTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \hat{D}_{ijkl} {\partial v_i \over \partial
│ │ │  x_j} {\partial u_k \over \partial x_l}</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │  D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │  \Vcal_j \over \partial x_q}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_lin_elastic</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_elastic.html#sfepy.terms.terms_elastic.SDLinearElasticTerm" title="sfepy.terms.terms_elastic.SDLinearElasticTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearElasticTerm</span></code></a></p>
│ │ │ +<tr class="row-odd"><td><p>de_sd_piezo_coupling</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm" title="sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDPiezoCouplingTerm</span></code></a></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_w&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ -<td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{D}_{ijkl}\ e_{ij}(\ul{v})
│ │ │ -e_{kl}(\ul{u})</span></p>
│ │ │ -</div><div class="math">
│ │ │ -<p><span class="math">\hat{D}_{ijkl} = D_{ijkl}(\nabla \cdot \ul{\Vcal}) -
│ │ │ -D_{ijkq}{\partial \Vcal_l \over \partial x_q} - D_{iqkl}{\partial
│ │ │ -\Vcal_j \over \partial x_q}</span></p>
│ │ │ -</div></td>
│ │ │ -<td></td>
│ │ │ -</tr>
│ │ │ -<tr class="row-odd"><td><p>ev_sd_piezo_coupling</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_piezo.html#sfepy.terms.terms_piezo.SDPiezoCouplingTerm" title="sfepy.terms.terms_piezo.SDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDPiezoCouplingTerm</span></code></a></p>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ +<p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  </td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{v}) \nabla_k p
│ │ │ +\mbox{ , } \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k q</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │  g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │  \Vcal_k \over \partial x_l}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>de_sd_piezo_coupling</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm" title="sfepy.terms.terms_sensitivity.ESDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDPiezoCouplingTerm</span></code></a></p>
│ │ │ -</td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ -<p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │ +<tr class="row-even"><td><p>ev_sd_piezo_coupling</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_piezo.html#sfepy.terms.terms_piezo.SDPiezoCouplingTerm" title="sfepy.terms.terms_piezo.SDPiezoCouplingTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDPiezoCouplingTerm</span></code></a></p>
│ │ │  </td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_u&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_p&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │ -<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{v}) \nabla_k p
│ │ │ -\mbox{ , } \int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k q</span></p>
│ │ │ +<p><span class="math">\int_{\Omega} \hat{g}_{kij}\ e_{ij}(\ul{u}) \nabla_k p</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\hat{g}_{kij} = g_{kij}(\nabla \cdot \ul{\Vcal}) -
│ │ │  g_{kil}{\partial \Vcal_j \over \partial x_l} - g_{lij}{\partial
│ │ │  \Vcal_k \over \partial x_l}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ @@ -1350,38 +1350,38 @@
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} p \nabla \cdot \ul{\Vcal}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-odd"><td><p>de_sd_surface_ltr</p>
│ │ │ +<tr class="row-odd"><td><p>ev_sd_surface_ltr</p>
│ │ │ +<p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.SDLinearTractionTerm" title="sfepy.terms.terms_surface.SDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearTractionTerm</span></code></a></p>
│ │ │ +</td>
│ │ │ +<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ +<td><div class="math">
│ │ │ +<p><span class="math">\int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ +\int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │ +</div></td>
│ │ │ +<td></td>
│ │ │ +</tr>
│ │ │ +<tr class="row-even"><td><p>de_sd_surface_ltr</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDLinearTractionTerm" title="sfepy.terms.terms_sensitivity.ESDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDLinearTractionTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} \ul{v} \cdot
│ │ │  \left[\left(\ull{\hat{\sigma}}\, \nabla \cdot \ul{\cal{V}} -
│ │ │  \ull{{\hat\sigma}}\, \nabla \ul{\cal{V}} \right)\ul{n}\right]</span></p>
│ │ │  </div><div class="math">
│ │ │  <p><span class="math">\ull{\hat\sigma} = \ull{I} \mbox{ , } \ull{\hat\sigma} =
│ │ │  c\,\ull{I} \mbox{ or } \ull{\hat\sigma} = \ull{\sigma}</span></p>
│ │ │  </div></td>
│ │ │  <td></td>
│ │ │  </tr>
│ │ │ -<tr class="row-even"><td><p>ev_sd_surface_ltr</p>
│ │ │ -<p><a class="reference internal" href="src/sfepy/terms/terms_surface.html#sfepy.terms.terms_surface.SDLinearTractionTerm" title="sfepy.terms.terms_surface.SDLinearTractionTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">SDLinearTractionTerm</span></code></a></p>
│ │ │ -</td>
│ │ │ -<td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p></td>
│ │ │ -<td><div class="math">
│ │ │ -<p><span class="math">\int_{\Gamma} \ul{v} \cdot (\ull{\sigma}\, \ul{n}),
│ │ │ -\int_{\Gamma} \ul{v} \cdot \ul{n},</span></p>
│ │ │ -</div></td>
│ │ │ -<td></td>
│ │ │ -</tr>
│ │ │  <tr class="row-odd"><td><p>de_sd_v_dot_grad_s</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_sensitivity.html#sfepy.terms.terms_sensitivity.ESDVectorDotGradScalarTerm" title="sfepy.terms.terms_sensitivity.ESDVectorDotGradScalarTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ESDVectorDotGradScalarTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_v&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_s&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  <p><code class="docutils literal notranslate"><span class="pre">&lt;opt_material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;parameter_mv&gt;</span></code></p>
│ │ │  </td>
│ │ │  <td><div class="math">
│ │ │ @@ -1500,15 +1500,15 @@
│ │ │  <tr class="row-odd"><td><p>dw_tl_he_neohook</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_tl.html#sfepy.terms.terms_hyperelastic_tl.NeoHookeanTLTerm" title="sfepy.terms.terms_hyperelastic_tl.NeoHookeanTLTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NeoHookeanTLTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">act.fib</span>, <span class="xref std std-ref">per.tl</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">hyp</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp</span>, <span class="xref std std-ref">bal</span>, <span class="xref std std-ref">per.tl</span>, <span class="xref std std-ref">com.ela.mat</span>, <span class="xref std std-ref">act.fib</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_tl_he_ogden</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_tl.html#sfepy.terms.terms_hyperelastic_tl.OgdenTLTerm" title="sfepy.terms.terms_hyperelastic_tl.OgdenTLTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">OgdenTLTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} S_{ij}(\ul{u}) \delta E_{ij}(\ul{u};\ul{v})</span></p>
│ │ │ @@ -1616,25 +1616,25 @@
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.MooneyRivlinULTerm" title="sfepy.terms.terms_hyperelastic_ul.MooneyRivlinULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">MooneyRivlinULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │  e_{ij}(\delta\ul{v})/J</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">hyp.ul.up</span>, <span class="xref std std-ref">hyp.ul</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp.ul</span>, <span class="xref std std-ref">hyp.ul.up</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-even"><td><p>dw_ul_he_neohook</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.NeoHookeanULTerm" title="sfepy.terms.terms_hyperelastic_ul.NeoHookeanULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">NeoHookeanULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Omega} \mathcal{L}\tau_{ij}(\ul{u})
│ │ │  e_{ij}(\delta\ul{v})/J</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">hyp.ul.up</span>, <span class="xref std std-ref">hyp.ul</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">hyp.ul</span>, <span class="xref std std-ref">hyp.ul.up</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>dw_ul_volume</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_hyperelastic_ul.html#sfepy.terms.terms_hyperelastic_ul.VolumeULTerm" title="sfepy.terms.terms_hyperelastic_ul.VolumeULTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">VolumeULTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\begin{array}{l} \int_{\Omega} q J(\ul{u}) \\ \mbox{volume
│ │ │ @@ -2070,15 +2070,15 @@
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material_rho&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_lumping&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;material_beta&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">M^C = \int_{\cal{D}} \rho \ul{v} \cdot \ul{u} \\ M^L =
│ │ │  \mathrm{lumping}(M^C) \\ M^A = (1 - \beta) M^C + \beta M^L \\ A =
│ │ │  \sum_e A_e \\ C = \sum_e A_e^T (M_e^A)^{-1} A_e</span></p>
│ │ │  </div></td>
│ │ │ -<td><p><span class="xref std std-ref">ela</span>, <span class="xref std std-ref">sei.loa</span></p></td>
│ │ │ +<td><p><span class="xref std std-ref">sei.loa</span>, <span class="xref std std-ref">ela</span></p></td>
│ │ │  </tr>
│ │ │  <tr class="row-odd"><td><p>de_non_penetration_p</p>
│ │ │  <p><a class="reference internal" href="src/sfepy/terms/terms_multilinear.html#sfepy.terms.terms_multilinear.ENonPenetrationPenaltyTerm" title="sfepy.terms.terms_multilinear.ENonPenetrationPenaltyTerm"><code class="xref py py-class docutils literal notranslate"><span class="pre">ENonPenetrationPenaltyTerm</span></code></a></p>
│ │ │  </td>
│ │ │  <td><p><code class="docutils literal notranslate"><span class="pre">&lt;material&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;virtual/param_1&gt;</span></code>, <code class="docutils literal notranslate"><span class="pre">&lt;state/param_2&gt;</span></code></p></td>
│ │ │  <td><div class="math">
│ │ │  <p><span class="math">\int_{\Gamma} c (\ul{n} \cdot \ul{v}) (\ul{n} \cdot
│ │ │ ├── html2text {}
│ │ │ │ @@ -120,18 +120,18 @@
│ │ │ │                                                   \nabla) p) q
│ │ │ │                                <material_1>,      \int_{\Gamma}
│ │ │ │  dw_bc_newton                  <material_2>,      \alpha q (p - tim.hea.equ.mul.mat
│ │ │ │  _B_C_N_e_w_t_o_n_T_e_r_m                  <virtual>, <state> p_{\rm
│ │ │ │                                                   outer})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   p\ \alpha_
│ │ │ │ -                              <material>,        {ij} e_{ij}   bio.sho.syn,
│ │ │ │ +                              <material>,        {ij} e_{ij}   bio.npb.lag,
│ │ │ │  dw_biot                       <virtual/param_v>, (\ul{v})      bio.npb,
│ │ │ │ -_B_i_o_t_T_e_r_m                      <state/param_s>    \mbox{ , }    bio.npb.lag, bio,
│ │ │ │ -                              <material>,        \int_{\Omega} the.ela, the.ela.ess
│ │ │ │ +_B_i_o_t_T_e_r_m                      <state/param_s>    \mbox{ , }    the.ela.ess, bio,
│ │ │ │ +                              <material>,        \int_{\Omega} the.ela, bio.sho.syn
│ │ │ │                                <state>, <virtual> q\ \alpha_
│ │ │ │                                                   {ij} e_{ij}
│ │ │ │                                                   (\ul{u})
│ │ │ │  ev_biot_stress                <material>,        - \int_
│ │ │ │  _B_i_o_t_S_t_r_e_s_s_T_e_r_m                <parameter>        {\Omega}
│ │ │ │                                                   \alpha_{ij} p
│ │ │ │  ev_cauchy_strain                                 \int_{\cal
│ │ │ │ @@ -160,16 +160,16 @@
│ │ │ │                                <virtual>, <state>
│ │ │ │                                <material_f>,      \int_{\Gamma}
│ │ │ │  dw_contact_sphere             <material_c>,      \ul{v} \cdot
│ │ │ │  _C_o_n_t_a_c_t_S_p_h_e_r_e_T_e_r_m             <material_r>,      f(d(\ul{u}))  ela.con.sph
│ │ │ │                                <virtual>, <state> \ul{n}(\ul
│ │ │ │                                                   {u})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -dw_convect                                       ((\ul{u}      nav.sto.iga,
│ │ │ │ -_C_o_n_v_e_c_t_T_e_r_m                   <virtual>, <state> \cdot \nabla) nav.sto, nav.sto
│ │ │ │ +dw_convect                                       ((\ul{u}      nav.sto,
│ │ │ │ +_C_o_n_v_e_c_t_T_e_r_m                   <virtual>, <state> \cdot \nabla) nav.sto.iga, nav.sto
│ │ │ │                                                   \ul{u}) \cdot
│ │ │ │                                                   \ul{v}
│ │ │ │                                <virtual>,         \int_{\Omega}
│ │ │ │  dw_convect_v_grad_s           <state_v>,         q (\ul{u}     poi.fun
│ │ │ │  _C_o_n_v_e_c_t_V_G_r_a_d_S_T_e_r_m             <state_s>          \cdot \nabla
│ │ │ │                                                   p)
│ │ │ │                                                   \ull{F} =
│ │ │ │ @@ -189,16 +189,16 @@
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} \ul{n}
│ │ │ │                                                   \cdot \ul{f}^
│ │ │ │                                                   {*} (p_{in},
│ │ │ │                                                   p_{out})q
│ │ │ │                                                   where
│ │ │ │                                <opt_material>,    \ul{f}^{*}(p_
│ │ │ │ -dw_dg_advect_laxfrie_flux     <material_advelo>, {in}, p_      adv.2D, adv.1D,
│ │ │ │ -_A_d_v_e_c_t_i_o_n_D_G_F_l_u_x_T_e_r_m           <virtual>, <state> {out}) = \ul  adv.dif.2D
│ │ │ │ +dw_dg_advect_laxfrie_flux     <material_advelo>, {in}, p_      adv.dif.2D, adv.1D,
│ │ │ │ +_A_d_v_e_c_t_i_o_n_D_G_F_l_u_x_T_e_r_m           <virtual>, <state> {out}) = \ul  adv.2D
│ │ │ │                                                   {a} \frac{p_
│ │ │ │                                                   {in} + p_
│ │ │ │                                                   {out}}{2} +
│ │ │ │                                                   (1 - \alpha)
│ │ │ │                                                   \ul{n} C
│ │ │ │                                                   \frac{ p_{in}
│ │ │ │                                                   - p_{out}}
│ │ │ │ @@ -210,16 +210,16 @@
│ │ │ │                                                   \nabla p
│ │ │ │                                                   \rangle [q]
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} D
│ │ │ │                                <material>,        \langle
│ │ │ │ -dw_dg_diffusion_flux          <state>, <virtual> \nabla q      lap.2D, bur.2D,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_D_G_F_l_u_x_T_e_r_m           <material>,        \rangle [p]   adv.dif.2D
│ │ │ │ +dw_dg_diffusion_flux          <state>, <virtual> \nabla q      adv.dif.2D, bur.2D,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_D_G_F_l_u_x_T_e_r_m           <material>,        \rangle [p]   lap.2D
│ │ │ │                                <virtual>, <state> where
│ │ │ │                                                   \langle
│ │ │ │                                                   \nabla \phi
│ │ │ │                                                   \rangle =
│ │ │ │                                                   \frac
│ │ │ │                                                   {\nabla\phi_
│ │ │ │                                                   {in} +
│ │ │ │ @@ -228,16 +228,16 @@
│ │ │ │                                                   [\phi] =
│ │ │ │                                                   \phi_{in} -
│ │ │ │                                                   \phi_{out}
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │                                                   {T_K}} \bar
│ │ │ │                                                   {D} C_w \frac
│ │ │ │ -dw_dg_interior_penalty        <material>,        {Ord^2}{d     lap.2D, bur.2D,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_I_n_t_e_r_i_o_r_P_e_n_a_l_t_y_T_e_r_m  <material_Cw>,     (\partial     adv.dif.2D
│ │ │ │ +dw_dg_interior_penalty        <material>,        {Ord^2}{d     adv.dif.2D, bur.2D,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_I_n_t_e_r_i_o_r_P_e_n_a_l_t_y_T_e_r_m  <material_Cw>,     (\partial     lap.2D
│ │ │ │                                <virtual>, <state> {T_K})}[p][q]
│ │ │ │                                                   where
│ │ │ │                                                   [\phi] =
│ │ │ │                                                   \phi_{in} -
│ │ │ │                                                   \phi_{out}
│ │ │ │                                                   \int_
│ │ │ │                                                   {\partial
│ │ │ │ @@ -254,21 +254,21 @@
│ │ │ │                                                   \ul{f}(p_
│ │ │ │                                                   {out})}{2} +
│ │ │ │                                                   (1 - \alpha)
│ │ │ │                                                   \ul{n} C
│ │ │ │                                                   \frac{ p_{in}
│ │ │ │                                                   - p_{out}}
│ │ │ │                                                   {2},
│ │ │ │ -                                                               bio.sho.syn,
│ │ │ │ -                                                 \int_{\Omega} poi.neu, bio.npb,
│ │ │ │ -dw_diffusion                  <material>,        K_{ij}        vib.aco, pie.ela,
│ │ │ │ -_D_i_f_f_u_s_i_o_n_T_e_r_m                 <virtual/param_1>, \nabla_i q    bio.npb.lag,
│ │ │ │ -                              <state/param_2>    \nabla_j p    dar.flo.mul,
│ │ │ │ +                                                               poi.neu, bio.npb,
│ │ │ │ +                                                 \int_{\Omega} bio.npb.lag,
│ │ │ │ +dw_diffusion                  <material>,        K_{ij}        dar.flo.mul,
│ │ │ │ +_D_i_f_f_u_s_i_o_n_T_e_r_m                 <virtual/param_1>, \nabla_i q    vib.aco, bio,
│ │ │ │ +                              <state/param_2>    \nabla_j p    bio.sho.syn,
│ │ │ │                                                                 pie.ela, ela.axi,
│ │ │ │ -                                                               bio
│ │ │ │ +                                                               pie.ela
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                <material>,        p K_{j}
│ │ │ │  dw_diffusion_coupling         <virtual/param_1>, \nabla_j q
│ │ │ │  _D_i_f_f_u_s_i_o_n_C_o_u_p_l_i_n_g             <state/param_2>    \mbox{ , }
│ │ │ │                                <material>,        \int_{\Omega}
│ │ │ │                                <state>, <virtual> q K_{j}
│ │ │ │                                                   \nabla_j p
│ │ │ │ @@ -290,42 +290,42 @@
│ │ │ │  ev_div                        <opt_material>,    \cdot \ul{u}
│ │ │ │  _D_i_v_T_e_r_m                       <parameter>        \mbox { , }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   \nu\ \nabla
│ │ │ │ -                                                 \ul{v} :      nav.sto,
│ │ │ │ -dw_div_grad                   <opt_material>,    \nabla \ul{u} nav.sto.iga,
│ │ │ │ -_D_i_v_G_r_a_d_T_e_r_m                   <virtual/param_1>, \mbox{ , }    sta.nav.sto, sto,
│ │ │ │ -                              <state/param_2>    \int_{\Omega} sto.sli.bc, nav.sto
│ │ │ │ +                                                 \ul{v} :      sta.nav.sto,
│ │ │ │ +dw_div_grad                   <opt_material>,    \nabla \ul{u} nav.sto, sto.sli.bc,
│ │ │ │ +_D_i_v_G_r_a_d_T_e_r_m                   <virtual/param_1>, \mbox{ , }    nav.sto.iga,
│ │ │ │ +                              <state/param_2>    \int_{\Omega} nav.sto, sto
│ │ │ │                                                   \nabla \ul{v}
│ │ │ │                                                   : \nabla \ul
│ │ │ │                                                   {u}
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} q p
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\cal
│ │ │ │ -                                                 {D}} \ul{v}   vib.aco, sto.sli.bc,
│ │ │ │ +                                                 {D}} \ul{v}   mod.ana.dec,
│ │ │ │                                                   \cdot \ul     tim.poi.exp,
│ │ │ │                                                   {u}\\         tim.hea.equ.mul.mat,
│ │ │ │ -                                                 \int_\Gamma   hel.apa,
│ │ │ │ -                                                 \ul{v} \cdot  tim.adv.dif, hyd,
│ │ │ │ -                                                 \ul{n} p      adv.2D, aco,
│ │ │ │ -                                                 \mbox{ , }    mod.ana.dec, bur.2D,
│ │ │ │ -dw_dot                        <opt_material>,    \int_\Gamma q bal,
│ │ │ │ -_D_o_t_P_r_o_d_u_c_t_T_e_r_m                <virtual/param_1>, \ul{n} \cdot  poi.per.bou.con,
│ │ │ │ -                              <state/param_2>    \ul{u} \mbox  wel, ref.evp,
│ │ │ │ -                                                 { , }\\ \int_ adv.1D, osc,
│ │ │ │ -                                                 {\cal{D}} c q pie.ela,
│ │ │ │ -                                                 p \mbox{ , }  lin.ela.dam,
│ │ │ │ -                                                 \int_{\cal    dar.flo.mul,
│ │ │ │ -                                                 {D}} c \ul{v} lin.ela.up, tim.poi,
│ │ │ │ -                                                 \cdot \ul{u}  bor, aco, pie.ela,
│ │ │ │ -                                                 \mbox{ , }    the.ele, poi.fun
│ │ │ │ +                                                 \int_\Gamma   dar.flo.mul, aco,
│ │ │ │ +                                                 \ul{v} \cdot  ref.evp, adv.1D,
│ │ │ │ +                                                 \ul{n} p      osc, lin.ela.up,
│ │ │ │ +                                                 \mbox{ , }    pie.ela, adv.2D,
│ │ │ │ +dw_dot                        <opt_material>,    \int_\Gamma q sto.sli.bc, hel.apa,
│ │ │ │ +_D_o_t_P_r_o_d_u_c_t_T_e_r_m                <virtual/param_1>, \ul{n} \cdot  pie.ela,
│ │ │ │ +                              <state/param_2>    \ul{u} \mbox  tim.adv.dif, aco,
│ │ │ │ +                                                 { , }\\ \int_ bal, poi.fun,
│ │ │ │ +                                                 {\cal{D}} c q poi.per.bou.con,
│ │ │ │ +                                                 p \mbox{ , }  lin.ela.dam, bur.2D,
│ │ │ │ +                                                 \int_{\cal    bor, wel, hyd,
│ │ │ │ +                                                 {D}} c \ul{v} vib.aco, tim.poi,
│ │ │ │ +                                                 \cdot \ul{u}  the.ele
│ │ │ │ +                                                 \mbox{ , }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} \ul{v}
│ │ │ │                                                   \cdot \ull{c}
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │  dw_elastic_wave               <material_1>,      D_{ijkl}\ g_
│ │ │ │  _E_l_a_s_t_i_c_W_a_v_e_T_e_r_m               <material_2>,      {ij}(\ul{v})
│ │ │ │ @@ -352,18 +352,18 @@
│ │ │ │  ev_grad                       <opt_material>,    \ul{u}\\
│ │ │ │  _G_r_a_d_T_e_r_m                      <parameter>        \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   p \mbox{ or }
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} c \nabla
│ │ │ │                                                   \ul{u}
│ │ │ │ -                                                               poi.neu, vib.aco,
│ │ │ │ -                                                 \int_{\cal    aco,
│ │ │ │ -dw_integrate                  <opt_material>,    {D}} q \mbox  tim.hea.equ.mul.mat,
│ │ │ │ -_I_n_t_e_g_r_a_t_e_O_p_e_r_a_t_o_r_T_e_r_m         <virtual>          { or } \int_  aco, dar.flo.mul,
│ │ │ │ +                                                               poi.neu, aco,
│ │ │ │ +                                                 \int_{\cal    tim.hea.equ.mul.mat,
│ │ │ │ +dw_integrate                  <opt_material>,    {D}} q \mbox  dar.flo.mul,
│ │ │ │ +_I_n_t_e_g_r_a_t_e_O_p_e_r_a_t_o_r_T_e_r_m         <virtual>          { or } \int_  vib.aco, aco,
│ │ │ │                                                   {\cal{D}} c q hel.apa,
│ │ │ │                                                                 poi.per.bou.con
│ │ │ │                                                   \int_{\cal
│ │ │ │                                                   {D}} y \mbox
│ │ │ │                                                   { , } \int_
│ │ │ │                                                   {\cal{D}} \ul
│ │ │ │                                                   {y} \mbox{ ,
│ │ │ │ @@ -382,34 +382,35 @@
│ │ │ │                                                   { flux }
│ │ │ │  ev_integrate_mat              <material>,        \int_{\cal
│ │ │ │  _I_n_t_e_g_r_a_t_e_M_a_t_T_e_r_m              <parameter>        {D}} c
│ │ │ │                                <opt_material>,    \int_{\Gamma}
│ │ │ │  dw_jump                       <virtual>,         c\, q (p_1 -  aco
│ │ │ │  _S_u_r_f_a_c_e_J_u_m_p_T_e_r_m               <state_1>,         p_2)
│ │ │ │                                <state_2>
│ │ │ │ -                                                               poi.par.stu,
│ │ │ │ -                                                               vib.aco, sto.sli.bc,
│ │ │ │ -                                                               tim.poi.exp,
│ │ │ │ +                                                               poi, tim.poi.exp,
│ │ │ │                                                                 tim.hea.equ.mul.mat,
│ │ │ │ -                                                               hel.apa,
│ │ │ │ -                                                               tim.adv.dif,
│ │ │ │ -                                                               lap.tim.ebc, hyd,
│ │ │ │ -                                                               poi.sho.syn,
│ │ │ │ -                              <opt_material>,    \int_{\Omega} adv.dif.2D, lap.2D,
│ │ │ │ -dw_laplace                    <virtual/param_1>, c \nabla q    aco, bur.2D, sin,
│ │ │ │ -_L_a_p_l_a_c_e_T_e_r_m                   <state/param_2>    \cdot \nabla  poi.per.bou.con,
│ │ │ │ -                                                 p             cub, wel,
│ │ │ │ -                                                               lap.flu.2d, ref.evp,
│ │ │ │ -                                                               osc,
│ │ │ │ -                                                               poi.fie.dep.mat,
│ │ │ │ +                                                               lap.2D, aco,
│ │ │ │ +                                                               ref.evp,
│ │ │ │ +                                                               lap.tim.ebc,
│ │ │ │ +                                                               poi.sho.syn, osc,
│ │ │ │ +                                                               sin, sto.sli.bc,
│ │ │ │ +                                                               poi.iga, hel.apa,
│ │ │ │ +                                                 \int_{\Omega} tim.adv.dif, lap.1d,
│ │ │ │ +dw_laplace                    <opt_material>,    c \nabla q    aco, lap.flu.2d,
│ │ │ │ +_L_a_p_l_a_c_e_T_e_r_m                   <virtual/param_1>, \cdot \nabla  poi.fie.dep.mat,
│ │ │ │ +                              <state/param_2>    p             poi.fun,
│ │ │ │ +                                                               poi.per.bou.con,
│ │ │ │ +                                                               adv.dif.2D,
│ │ │ │ +                                                               poi.par.stu, bor,
│ │ │ │ +                                                               wel, bur.2D,
│ │ │ │ +                                                               the.ela.ess, hyd,
│ │ │ │ +                                                               vib.aco,
│ │ │ │                                                                 lap.cou.lcb,
│ │ │ │ -                                                               poi.iga, poi,
│ │ │ │ -                                                               the.ela.ess, lap.1d,
│ │ │ │ -                                                               tim.poi, bor, aco,
│ │ │ │ -                                                               the.ele, poi.fun
│ │ │ │ +                                                               tim.poi, the.ele,
│ │ │ │ +                                                               cub
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   ((\ul{w}
│ │ │ │                                <virtual>,         \cdot \nabla)
│ │ │ │  dw_lin_convect                <parameter>,       \ul{u}) \cdot sta.nav.sto
│ │ │ │  _L_i_n_e_a_r_C_o_n_v_e_c_t_T_e_r_m             <state>            \ul{v}
│ │ │ │                                                   ((\ul{w}
│ │ │ │                                                   \cdot \nabla)
│ │ │ │ @@ -444,42 +445,41 @@
│ │ │ │  _L_i_n_e_a_r_D_R_o_t_S_p_r_i_n_g_T_e_r_m          <material>,        \mbox         mul.poi.con
│ │ │ │                                <virtual>, <state> { elements }
│ │ │ │                                                   T_K^{i,j}\\
│ │ │ │                                                   \mbox{ in a
│ │ │ │                                                   region
│ │ │ │                                                   connecting
│ │ │ │                                                   nodes } i, j
│ │ │ │ -                                                               ela, two.bod.con,
│ │ │ │ -                                                               vib.aco,
│ │ │ │ +                                                               lin.ela.opt,
│ │ │ │ +                                                               mod.ana.dec,
│ │ │ │ +                                                               mix.mes,
│ │ │ │ +                                                               lin.ela.tra, its.1,
│ │ │ │ +                                                               bio, com.ela.mat,
│ │ │ │ +                                                               bio.sho.syn,
│ │ │ │                                                                 ela.shi.per,
│ │ │ │ -                                                               bio.npb.lag,
│ │ │ │ -                                                               ela.con.pla,
│ │ │ │ -                                                               lin.vis,
│ │ │ │ -                                                               com.ela.mat,
│ │ │ │ -                                                               the.ela, mat.non,
│ │ │ │ +                                                               lin.ela.up, its.4,
│ │ │ │ +                                                               lin.vis, pie.ela,
│ │ │ │                                                                 pie.ela.mac,
│ │ │ │ -                                                               bio.npb,
│ │ │ │ -                                                               mul.nod.lcb,
│ │ │ │ -                                                 \int_{\Omega} mix.mes, lin.ela,
│ │ │ │ -                              <material>,        D_{ijkl}\ e_  mod.ana.dec,
│ │ │ │ -dw_lin_elastic                <virtual/param_1>, {ij}(\ul{v})  nod.lcb,
│ │ │ │ -_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m             <state/param_2>    e_{kl}(\ul    lin.ela.tra,
│ │ │ │ -                                                 {u})          lin.ela.mM, tru.bri,
│ │ │ │                                                                 pie.ela, wed.mes,
│ │ │ │ +                                                 \int_{\Omega} nod.lcb,
│ │ │ │ +dw_lin_elastic                <material>,        D_{ijkl}\ e_  ela.con.sph, its.2,
│ │ │ │ +_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m             <virtual/param_1>, {ij}(\ul{v})  bio.npb, lin.ela.mM,
│ │ │ │ +                              <state/param_2>    e_{kl}(\ul    mul.nod.lcb, its.3,
│ │ │ │ +                                                 {u})          two.bod.con,
│ │ │ │ +                                                               mat.non, the.ela,
│ │ │ │                                                                 lin.ela.iga,
│ │ │ │ -                                                               lin.ela.dam, its.4,
│ │ │ │ -                                                               mul.poi.con,
│ │ │ │ -                                                               pre.fib, its.1, bio,
│ │ │ │ -                                                               lin.ela.up,
│ │ │ │ +                                                               pre.fib, ela,
│ │ │ │ +                                                               sei.loa,
│ │ │ │ +                                                               lin.ela.dam,
│ │ │ │ +                                                               bio.npb.lag,
│ │ │ │                                                                 the.ela.ess,
│ │ │ │ -                                                               bio.sho.syn,
│ │ │ │ -                                                               rig.twi, its.3,
│ │ │ │ -                                                               ela.con.sph, its.2,
│ │ │ │ -                                                               pie.ela, sei.loa,
│ │ │ │ -                                                               lin.ela.opt
│ │ │ │ +                                                               vib.aco, tru.bri,
│ │ │ │ +                                                               lin.ela,
│ │ │ │ +                                                               ela.con.pla,
│ │ │ │ +                                                               mul.poi.con, rig.twi
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   D_{ijkl}\ e_
│ │ │ │                                                   {ij}(\ul{v})
│ │ │ │                                                   e_{kl}(\ul
│ │ │ │                                                   {u})\\ \mbox
│ │ │ │                                <material_1>,      { with } \\
│ │ │ │  dw_lin_elastic_iso            <material_2>,      D_{ijkl} =
│ │ │ │ @@ -487,17 +487,17 @@
│ │ │ │                                <state/param_2>    {ik} \delta_
│ │ │ │                                                   {jl}+\delta_
│ │ │ │                                                   {il} \delta_
│ │ │ │                                                   {jk}) +
│ │ │ │                                                   \lambda \
│ │ │ │                                                   \delta_{ij}
│ │ │ │                                                   \delta_{kl}
│ │ │ │ -                                                 \int_{\Omega}
│ │ │ │ +                                                 \int_{\Omega} pre.fib,
│ │ │ │  dw_lin_prestress              <material>,        \sigma_{ij}   pie.ela.mac,
│ │ │ │ -_L_i_n_e_a_r_P_r_e_s_t_r_e_s_s_T_e_r_m           <virtual/param>    e_{ij}(\ul    non.hyp.mM, pre.fib
│ │ │ │ +_L_i_n_e_a_r_P_r_e_s_t_r_e_s_s_T_e_r_m           <virtual/param>    e_{ij}(\ul    non.hyp.mM
│ │ │ │                                                   {v})
│ │ │ │                                                   \ul{f}^{(i)}
│ │ │ │                                                   = - \ul{f}^{
│ │ │ │                                                   (j)} = k (\ul
│ │ │ │                                                   {u}^{(j)} -
│ │ │ │                                                   \ul{u}^{
│ │ │ │  dw_lin_spring                 <material>,        (i)})\\ \quad
│ │ │ │ @@ -592,17 +592,17 @@
│ │ │ │  _P_i_e_z_o_S_t_r_a_i_n_T_e_r_m               <parameter>        g_{kij} e_
│ │ │ │                                                   {ij}(\ul{u})
│ │ │ │  ev_piezo_stress               <material>,        \int_{\Omega}
│ │ │ │  _P_i_e_z_o_S_t_r_e_s_s_T_e_r_m               <parameter>        g_{kij}
│ │ │ │                                                   \nabla_k p
│ │ │ │                                                   \ul{f}^i =
│ │ │ │                                                   \ul{\bar f}^i
│ │ │ │ -dw_point_load                 <material>,        \quad \forall she.can, tru.bri,
│ │ │ │ -_C_o_n_c_e_n_t_r_a_t_e_d_P_o_i_n_t_L_o_a_d_T_e_r_m     <virtual>          \mbox{ FE     its.3, its.2, its.4,
│ │ │ │ -                                                 node } i      its.1
│ │ │ │ +dw_point_load                 <material>,        \quad \forall its.2, its.3, its.1,
│ │ │ │ +_C_o_n_c_e_n_t_r_a_t_e_d_P_o_i_n_t_L_o_a_d_T_e_r_m     <virtual>          \mbox{ FE     she.can, its.4,
│ │ │ │ +                                                 node } i      tru.bri
│ │ │ │                                                   \mbox{ in a
│ │ │ │                                                   region }
│ │ │ │                                                   \ul{f}^i = -
│ │ │ │                                                   k \ul{u}^i
│ │ │ │  dw_point_lspring              <material>,        \quad \forall
│ │ │ │  _L_i_n_e_a_r_P_o_i_n_t_S_p_r_i_n_g_T_e_r_m         <virtual>, <state> \mbox{ FE
│ │ │ │                                                   node } i
│ │ │ │ @@ -610,34 +610,34 @@
│ │ │ │                                                   region }
│ │ │ │  dw_s_dot_grad_i_s             <material>,        Z^i = \int_
│ │ │ │  _S_c_a_l_a_r_D_o_t_G_r_a_d_I_S_c_a_l_a_r_T_e_r_m      <virtual>, <state> {\Omega} q    ela.axi
│ │ │ │                                                   \nabla_i p
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   q \ul{y}
│ │ │ │                                <material>,        \cdot \nabla
│ │ │ │ -dw_s_dot_mgrad_s              <virtual>, <state> p \mbox{ , }  adv.2D, adv.1D,
│ │ │ │ -_S_c_a_l_a_r_D_o_t_M_G_r_a_d_S_c_a_l_a_r_T_e_r_m      <material>,        \int_{\Omega} adv.dif.2D
│ │ │ │ +dw_s_dot_mgrad_s              <virtual>, <state> p \mbox{ , }  adv.dif.2D, adv.1D,
│ │ │ │ +_S_c_a_l_a_r_D_o_t_M_G_r_a_d_S_c_a_l_a_r_T_e_r_m      <material>,        \int_{\Omega} adv.2D
│ │ │ │                                <state>, <virtual> p \ul{y}
│ │ │ │                                                   \cdot \nabla
│ │ │ │                                                   q
│ │ │ │                                                   \int_{\Omega}
│ │ │ │  dw_shell10x                   <material_d>,      D_{ijkl}\ e_
│ │ │ │  _S_h_e_l_l_1_0_X_T_e_r_m                  <material_drill>,  {ij}(\ul{v})  she.can
│ │ │ │                                <virtual>, <state> e_{kl}(\ul
│ │ │ │                                                   {u})
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   p\ \nabla
│ │ │ │                                                   \cdot \ul{v}
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -                              <opt_material>,    q\ \nabla     nav.sto,
│ │ │ │ -                              <virtual/param_v>, \cdot \ul     nav.sto.iga,
│ │ │ │ -dw_stokes                     <state/param_s>    {u}\\ \mbox   sta.nav.sto, sto,
│ │ │ │ -_S_t_o_k_e_s_T_e_r_m                    <opt_material>,    { or } \int_  sto.sli.bc, nav.sto,
│ │ │ │ -                              <state>, <virtual> {\Omega} c\   lin.ela.up
│ │ │ │ +                              <opt_material>,    q\ \nabla     sta.nav.sto,
│ │ │ │ +                              <virtual/param_v>, \cdot \ul     nav.sto, sto.sli.bc,
│ │ │ │ +dw_stokes                     <state/param_s>    {u}\\ \mbox   nav.sto.iga,
│ │ │ │ +_S_t_o_k_e_s_T_e_r_m                    <opt_material>,    { or } \int_  lin.ela.up, nav.sto,
│ │ │ │ +                              <state>, <virtual> {\Omega} c\   sto
│ │ │ │                                                   p\ \nabla
│ │ │ │                                                   \cdot \ul{v}
│ │ │ │                                                   \mbox{ , }
│ │ │ │                                                   \int_{\Omega}
│ │ │ │                                                   c\ q\ \nabla
│ │ │ │                                                   \cdot \ul{u}
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ @@ -654,30 +654,30 @@
│ │ │ │                                <state>, <virtual> (\ul{\kappa}
│ │ │ │                                                   \cdot \ul{u})
│ │ │ │                                                   (\nabla \cdot
│ │ │ │                                                   \ul{v})
│ │ │ │  ev_sum_vals                   <parameter>
│ │ │ │  _S_u_m_N_o_d_a_l_V_a_l_u_e_s_T_e_r_m
│ │ │ │                                                   \int_{\Gamma}
│ │ │ │ +ev_surface_flux               <material>,        \ul{n} \cdot
│ │ │ │ +_S_u_r_f_a_c_e_F_l_u_x_T_e_r_m               <parameter>        K_{ij}
│ │ │ │ +                                                 \nabla_j p
│ │ │ │ +                                                 \int_{\Gamma}
│ │ │ │  dw_surface_flux               <opt_material>,    q \ul{n}
│ │ │ │  _S_u_r_f_a_c_e_F_l_u_x_O_p_e_r_a_t_o_r_T_e_r_m       <virtual>, <state> \cdot \ull{K}
│ │ │ │                                                   \cdot \nabla
│ │ │ │                                                   p
│ │ │ │ -                                                 \int_{\Gamma}
│ │ │ │ -ev_surface_flux               <material>,        \ul{n} \cdot
│ │ │ │ -_S_u_r_f_a_c_e_F_l_u_x_T_e_r_m               <parameter>        K_{ij}
│ │ │ │ -                                                 \nabla_j p
│ │ │ │ -                                                 \int_{\Gamma} tru.bri,
│ │ │ │ -                                                 \ul{v} \cdot  ela.shi.per,
│ │ │ │ -                                                 \ull{\sigma}  mix.mes, wed.mes,
│ │ │ │ -dw_surface_ltr                <opt_material>,    \cdot \ul{n}, lin.vis,
│ │ │ │ +                                                 \int_{\Gamma} lin.ela.opt,
│ │ │ │ +                                                 \ul{v} \cdot  mix.mes,
│ │ │ │ +                                                 \ull{\sigma}  lin.ela.tra,
│ │ │ │ +dw_surface_ltr                <opt_material>,    \cdot \ul{n}, tru.bri,
│ │ │ │  _L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m            <virtual/param>    \int_{\Gamma} com.ela.mat,
│ │ │ │ -                                                 \ul{v} \cdot  nod.lcb,
│ │ │ │ -                                                 \ul{n},       lin.ela.tra,
│ │ │ │ -                                                               lin.ela.opt
│ │ │ │ +                                                 \ul{v} \cdot  ela.shi.per,
│ │ │ │ +                                                 \ul{n},       wed.mes, lin.vis,
│ │ │ │ +                                                               nod.lcb
│ │ │ │                                                   \int_{\Gamma}
│ │ │ │  ev_surface_moment             <material>,        \ul{n} (\ul
│ │ │ │  _S_u_r_f_a_c_e_M_o_m_e_n_t_T_e_r_m             <parameter>        {x} - \ul
│ │ │ │                                                   {x}_0)
│ │ │ │  dw_surface_ndot               <material>,        \int_{\Gamma}
│ │ │ │  _S_u_f_a_c_e_N_o_r_m_a_l_D_o_t_T_e_r_m           <virtual/param>    q \ul{c}      lap.flu.2d
│ │ │ │                                                   \cdot \ul{n}
│ │ │ │ @@ -715,17 +715,17 @@
│ │ │ │  _V_e_c_t_o_r_D_o_t_S_c_a_l_a_r_T_e_r_m           <state/param_s>    \mbox{ , }
│ │ │ │                                <material>,        \int_{\Omega}
│ │ │ │                                <state>, <virtual> \ul{u} \cdot
│ │ │ │                                                   \ul{c} q\\
│ │ │ │  ev_volume                     <parameter>        \int_{\cal
│ │ │ │  _V_o_l_u_m_e_T_e_r_m                                       {D}} 1
│ │ │ │                                                   \int_{\Omega}
│ │ │ │ -dw_volume_lvf                 <material>,        \ul{f} \cdot  poi.iga, bur.2D,
│ │ │ │ -_L_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m         <virtual>          \ul{v} \mbox  poi.par.stu,
│ │ │ │ -                                                 { or } \int_  adv.dif.2D
│ │ │ │ +dw_volume_lvf                 <material>,        \ul{f} \cdot  adv.dif.2D, poi.iga,
│ │ │ │ +_L_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m         <virtual>          \ul{v} \mbox  bur.2D, poi.par.stu
│ │ │ │ +                                                 { or } \int_
│ │ │ │                                                   {\Omega} f q
│ │ │ │  dw_volume_nvf                 <fun>, <dfun>,     \int_{\Omega} poi.non.mat
│ │ │ │  _N_o_n_l_i_n_e_a_r_V_o_l_u_m_e_F_o_r_c_e_T_e_r_m      <virtual>, <state> q f(p)
│ │ │ │                                                   1 / D
│ │ │ │  ev_volume_surface             <parameter>        \int_\Gamma
│ │ │ │  _V_o_l_u_m_e_S_u_r_f_a_c_e_T_e_r_m                                \ul{x} \cdot
│ │ │ │                                                   \ul{n}
│ │ │ │ @@ -750,30 +750,30 @@
│ │ │ │  _S_D_C_o_n_v_e_c_t_T_e_r_m              <parameter_mv>        - u_k \pdiff{\Vcal_j}
│ │ │ │                                                   {x_k} \pdiff{u_i}
│ │ │ │                                                   {x_j} w_i ]
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {K}_{ij} \nabla_i q\,
│ │ │ │                                                   \nabla_j p
│ │ │ │                                                   \hat{K}_{ij} = K_
│ │ │ │ -                           <material>, <virtual/ {ij}\left( \delta_
│ │ │ │ -de_sd_diffusion            param_1>, <state/     {ik}\delta_{jl}
│ │ │ │ -_E_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m           param_2>,             \nabla \cdot \ul
│ │ │ │ +                           <material>,           {ij}\left( \delta_
│ │ │ │ +ev_sd_diffusion            <parameter_q>,        {ik}\delta_{jl}
│ │ │ │ +_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m            <parameter_p>,        \nabla \cdot \ul
│ │ │ │                             <parameter_mv>        {\Vcal} - \delta_{ik}
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   \delta_{jl}{\partial
│ │ │ │                                                   \Vcal_i \over
│ │ │ │                                                   \partial x_k}\right)
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {K}_{ij} \nabla_i q\,
│ │ │ │                                                   \nabla_j p
│ │ │ │                                                   \hat{K}_{ij} = K_
│ │ │ │ -                           <material>,           {ij}\left( \delta_
│ │ │ │ -ev_sd_diffusion            <parameter_q>,        {ik}\delta_{jl}
│ │ │ │ -_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m            <parameter_p>,        \nabla \cdot \ul
│ │ │ │ +                           <material>, <virtual/ {ij}\left( \delta_
│ │ │ │ +de_sd_diffusion            param_1>, <state/     {ik}\delta_{jl}
│ │ │ │ +_E_S_D_D_i_f_f_u_s_i_o_n_T_e_r_m           param_2>,             \nabla \cdot \ul
│ │ │ │                             <parameter_mv>        {\Vcal} - \delta_{ik}
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   \delta_{jl}{\partial
│ │ │ │                                                   \Vcal_i \over
│ │ │ │                                                   \partial x_k}\right)
│ │ │ │                                                   \int_{\Omega} p [
│ │ │ │ @@ -814,14 +814,20 @@
│ │ │ │                                                   {ik}\delta_{js}
│ │ │ │                                                   {\partial \Vcal_l
│ │ │ │                                                   \over \partial x_s} -
│ │ │ │                                                   \delta_{is}\delta_
│ │ │ │                                                   {jl} {\partial
│ │ │ │                                                   \Vcal_k \over
│ │ │ │                                                   \partial x_s}
│ │ │ │ +                                                 \int_{\Omega} p q
│ │ │ │ +                           <parameter_1>,        (\nabla \cdot \ul
│ │ │ │ +ev_sd_dot                  <parameter_2>,        {\Vcal}) \mbox{ , }
│ │ │ │ +_S_D_D_o_t_T_e_r_m                  <parameter_mv>        \int_{\Omega} (\ul{u}
│ │ │ │ +                                                 \cdot \ul{w}) (\nabla
│ │ │ │ +                                                 \cdot \ul{\Vcal})
│ │ │ │                                                   \int_\Omega q p
│ │ │ │                                                   (\nabla \cdot \ul
│ │ │ │                                                   {\Vcal}) \mbox{ , }
│ │ │ │                                                   \int_\Omega (\ul{v}
│ │ │ │                                                   \cdot \ul{u}) (\nabla
│ │ │ │                                                   \cdot \ul{\Vcal})\\
│ │ │ │                             <opt_material>,       \int_\Omega c q p
│ │ │ │ @@ -830,72 +836,66 @@
│ │ │ │                             <parameter_mv>        \int_\Omega c (\ul{v}
│ │ │ │                                                   \cdot \ul{u}) (\nabla
│ │ │ │                                                   \cdot \ul{\Vcal})\\
│ │ │ │                                                   \int_\Omega \ul{v}
│ │ │ │                                                   \cdot (\ull{M}\, \ul
│ │ │ │                                                   {u}) (\nabla \cdot
│ │ │ │                                                   \ul{\Vcal})
│ │ │ │ -                                                 \int_{\Omega} p q
│ │ │ │ -                           <parameter_1>,        (\nabla \cdot \ul
│ │ │ │ -ev_sd_dot                  <parameter_2>,        {\Vcal}) \mbox{ , }
│ │ │ │ -_S_D_D_o_t_T_e_r_m                  <parameter_mv>        \int_{\Omega} (\ul{u}
│ │ │ │ -                                                 \cdot \ul{w}) (\nabla
│ │ │ │ -                                                 \cdot \ul{\Vcal})
│ │ │ │ -                                                 \int_{\Omega} \hat
│ │ │ │ -                                                 {D}_{ijkl} {\partial
│ │ │ │ -                                                 v_i \over \partial
│ │ │ │ -                                                 x_j} {\partial u_k
│ │ │ │ -                                                 \over \partial x_l}
│ │ │ │ -                           <material>, <virtual/ \hat{D}_{ijkl} = D_
│ │ │ │ -de_sd_lin_elastic          param_1>, <state/     {ijkl}(\nabla \cdot
│ │ │ │ -_E_S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m       param_2>,             \ul{\Vcal}) - D_
│ │ │ │ -                           <parameter_mv>        {ijkq}{\partial
│ │ │ │ -                                                 \Vcal_l \over
│ │ │ │ -                                                 \partial x_q} - D_
│ │ │ │ -                                                 {iqkl}{\partial
│ │ │ │ -                                                 \Vcal_j \over
│ │ │ │ -                                                 \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {D}_{ijkl}\ e_{ij}
│ │ │ │                                                   (\ul{v}) e_{kl}(\ul
│ │ │ │                                                   {u})
│ │ │ │                             <material>,           \hat{D}_{ijkl} = D_
│ │ │ │  ev_sd_lin_elastic          <parameter_w>,        {ijkl}(\nabla \cdot
│ │ │ │  _S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m        <parameter_u>,        \ul{\Vcal}) - D_
│ │ │ │                             <parameter_mv>        {ijkq}{\partial
│ │ │ │                                                   \Vcal_l \over
│ │ │ │                                                   \partial x_q} - D_
│ │ │ │                                                   {iqkl}{\partial
│ │ │ │                                                   \Vcal_j \over
│ │ │ │                                                   \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │ -                                                 {g}_{kij}\ e_{ij}(\ul
│ │ │ │ -                                                 {u}) \nabla_k p
│ │ │ │ -                           <material>,           \hat{g}_{kij} = g_
│ │ │ │ -ev_sd_piezo_coupling       <parameter_u>,        {kij}(\nabla \cdot
│ │ │ │ -_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m        <parameter_p>,        \ul{\Vcal}) - g_{kil}
│ │ │ │ -                           <parameter_mv>        {\partial \Vcal_j
│ │ │ │ -                                                 \over \partial x_l} -
│ │ │ │ -                                                 g_{lij}{\partial
│ │ │ │ -                                                 \Vcal_k \over
│ │ │ │ -                                                 \partial x_l}
│ │ │ │ +                                                 {D}_{ijkl} {\partial
│ │ │ │ +                                                 v_i \over \partial
│ │ │ │ +                                                 x_j} {\partial u_k
│ │ │ │ +                                                 \over \partial x_l}
│ │ │ │ +                           <material>, <virtual/ \hat{D}_{ijkl} = D_
│ │ │ │ +de_sd_lin_elastic          param_1>, <state/     {ijkl}(\nabla \cdot
│ │ │ │ +_E_S_D_L_i_n_e_a_r_E_l_a_s_t_i_c_T_e_r_m       param_2>,             \ul{\Vcal}) - D_
│ │ │ │ +                           <parameter_mv>        {ijkq}{\partial
│ │ │ │ +                                                 \Vcal_l \over
│ │ │ │ +                                                 \partial x_q} - D_
│ │ │ │ +                                                 {iqkl}{\partial
│ │ │ │ +                                                 \Vcal_j \over
│ │ │ │ +                                                 \partial x_q}
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {g}_{kij}\ e_{ij}(\ul
│ │ │ │                                                   {v}) \nabla_k p \mbox
│ │ │ │                             <material>, <virtual/ { , } \int_{\Omega}
│ │ │ │                             param_v>, <state/     \hat{g}_{kij}\ e_{ij}
│ │ │ │                             param_s>,             (\ul{u}) \nabla_k q
│ │ │ │  de_sd_piezo_coupling       <parameter_mv>        \hat{g}_{kij} = g_
│ │ │ │  _E_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m       <material>, <state>,  {kij}(\nabla \cdot
│ │ │ │                             <virtual>,            \ul{\Vcal}) - g_{kil}
│ │ │ │                             <parameter_mv>        {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_l} -
│ │ │ │                                                   g_{lij}{\partial
│ │ │ │                                                   \Vcal_k \over
│ │ │ │                                                   \partial x_l}
│ │ │ │ +                                                 \int_{\Omega} \hat
│ │ │ │ +                                                 {g}_{kij}\ e_{ij}(\ul
│ │ │ │ +                                                 {u}) \nabla_k p
│ │ │ │ +                           <material>,           \hat{g}_{kij} = g_
│ │ │ │ +ev_sd_piezo_coupling       <parameter_u>,        {kij}(\nabla \cdot
│ │ │ │ +_S_D_P_i_e_z_o_C_o_u_p_l_i_n_g_T_e_r_m        <parameter_p>,        \ul{\Vcal}) - g_{kil}
│ │ │ │ +                           <parameter_mv>        {\partial \Vcal_j
│ │ │ │ +                                                 \over \partial x_l} -
│ │ │ │ +                                                 g_{lij}{\partial
│ │ │ │ +                                                 \Vcal_k \over
│ │ │ │ +                                                 \partial x_l}
│ │ │ │                                                   \int_{\Omega} p\,
│ │ │ │                                                   \hat{I}_{ij}
│ │ │ │                                                   {\partial v_i \over
│ │ │ │                             <opt_material>,       \partial x_j} \mbox
│ │ │ │                             <virtual/param_v>,    { , } \int_{\Omega}
│ │ │ │  de_sd_stokes               <state/param_s>,      q\, \hat{I}_{ij}
│ │ │ │  _E_S_D_S_t_o_k_e_s_T_e_r_m              <parameter_mv>        {\partial u_i \over
│ │ │ │ @@ -905,190 +905,183 @@
│ │ │ │                                                   \cdot \Vcal -
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_i}
│ │ │ │  ev_sd_surface_integrate    <parameter>,          \int_{\Gamma} p
│ │ │ │  _S_D_S_u_f_a_c_e_I_n_t_e_g_r_a_t_e_T_e_r_m      <parameter_mv>        \nabla \cdot \ul
│ │ │ │                                                   {\Vcal}
│ │ │ │                                                   \int_{\Gamma} \ul{v}
│ │ │ │ +ev_sd_surface_ltr          <opt_material>,       \cdot (\ull{\sigma}\,
│ │ │ │ +_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m       <parameter>,          \ul{n}), \int_
│ │ │ │ +                           <parameter_mv>        {\Gamma} \ul{v} \cdot
│ │ │ │ +                                                 \ul{n},
│ │ │ │ +                                                 \int_{\Gamma} \ul{v}
│ │ │ │                                                   \cdot \left[\left
│ │ │ │                                                   (\ull{\hat{\sigma}}\,
│ │ │ │                                                   \nabla \cdot \ul{\cal
│ │ │ │                                                   {V}} - \ull{
│ │ │ │                             <opt_material>,       {\hat\sigma}}\,
│ │ │ │  de_sd_surface_ltr          <virtual/param>,      \nabla \ul{\cal{V}}
│ │ │ │  _E_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m      <parameter_mv>        \right)\ul{n}\right]
│ │ │ │                                                   \ull{\hat\sigma} =
│ │ │ │                                                   \ull{I} \mbox{ , }
│ │ │ │                                                   \ull{\hat\sigma} =
│ │ │ │                                                   c\,\ull{I} \mbox{ or
│ │ │ │                                                   } \ull{\hat\sigma} =
│ │ │ │                                                   \ull{\sigma}
│ │ │ │ -                                                 \int_{\Gamma} \ul{v}
│ │ │ │ -ev_sd_surface_ltr          <opt_material>,       \cdot (\ull{\sigma}\,
│ │ │ │ -_S_D_L_i_n_e_a_r_T_r_a_c_t_i_o_n_T_e_r_m       <parameter>,          \ul{n}), \int_
│ │ │ │ -                           <parameter_mv>        {\Gamma} \ul{v} \cdot
│ │ │ │ -                                                 \ul{n},
│ │ │ │                                                   \int_{\Omega} \hat
│ │ │ │                                                   {I}_{ij} {\partial p
│ │ │ │                             <opt_material>,       \over \partial x_j}\,
│ │ │ │                             <virtual/param_v>,    v_i \mbox{ , } \int_
│ │ │ │                             <state/param_s>,      {\Omega} \hat{I}_{ij}
│ │ │ │  de_sd_v_dot_grad_s         <parameter_mv>        {\partial q \over
│ │ │ │  _E_S_D_V_e_c_t_o_r_D_o_t_G_r_a_d_S_c_a_l_a_r_T_e_r_m <opt_material>,       \partial x_j}\, u_i
│ │ │ │                             <state>, <virtual>,   \hat{I}_{ij} =
│ │ │ │                             <parameter_mv>        \delta_{ij} \nabla
│ │ │ │                                                   \cdot \Vcal -
│ │ │ │                                                   {\partial \Vcal_j
│ │ │ │                                                   \over \partial x_i}
│ │ │ │  ******** TTaabbllee ooff llaarrggee ddeeffoorrmmaattiioonn tteerrmmss_?¶ ********
│ │ │ │                             LLaarrggee ddeeffoorrmmaattiioonn tteerrmmss_?¶
│ │ │ │ -nnaammee//ccllaassss                      aarrgguummeennttss         ddeeffiinniittiioonn      eexxaammpplleess
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_bulk_active               <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +nnaammee//ccllaassss                      aarrgguummeennttss         ddeeffiinniittiioonn       eexxaammpplleess
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_active               <virtual>,        {ij}(\ul{u})
│ │ │ │  _B_u_l_k_A_c_t_i_v_e_T_L_T_e_r_m                <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_bulk_penalty              <virtual>,        S_{ij}(\ul{u})  com.ela.mat,
│ │ │ │ -_B_u_l_k_P_e_n_a_l_t_y_T_L_T_e_r_m               <state>           \delta E_{ij}   hyp, act.fib
│ │ │ │ -                                                  (\ul{u};\ul{v})
│ │ │ │ -                                <virtual>,        \int_{\Omega}
│ │ │ │ -dw_tl_bulk_pressure             <state>,          S_{ij}(p)       per.tl, bal
│ │ │ │ -_B_u_l_k_P_r_e_s_s_u_r_e_T_L_T_e_r_m              <state_p>         \delta E_{ij}
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_penalty              <virtual>,        {ij}(\ul{u})     com.ela.mat,
│ │ │ │ +_B_u_l_k_P_e_n_a_l_t_y_T_L_T_e_r_m               <state>           \delta E_{ij}    hyp, act.fib
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ +                                <virtual>,        \int_{\Omega} S_
│ │ │ │ +dw_tl_bulk_pressure             <state>,          {ij}(p) \delta   per.tl, bal
│ │ │ │ +_B_u_l_k_P_r_e_s_s_u_r_e_T_L_T_e_r_m              <state_p>         E_{ij}(\ul
│ │ │ │ +                                                  {u};\ul{v})
│ │ │ │                                  <material_1>,     \int_{\Omega}
│ │ │ │ -                                <material_2>,     \ull{K}(\ul{u}^
│ │ │ │ -dw_tl_diffusion                 <virtual>,        {(n-1)}) :      per.tl
│ │ │ │ -_D_i_f_f_u_s_i_o_n_T_L_T_e_r_m                 <state>,          \pdiff{q}{\ul
│ │ │ │ -                                <parameter>       {X}} \pdiff{p}
│ │ │ │ -                                                  {\ul{X}}
│ │ │ │ +                                <material_2>,     \ull{K}(\ul{u}^{
│ │ │ │ +dw_tl_diffusion                 <virtual>,        (n-1)}) : \pdiff per.tl
│ │ │ │ +_D_i_f_f_u_s_i_o_n_T_L_T_e_r_m                 <state>,          {q}{\ul{X}}
│ │ │ │ +                                <parameter>       \pdiff{p}{\ul
│ │ │ │ +                                                  {X}}
│ │ │ │                                  <material_1>,
│ │ │ │ -                                <material_2>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_a                     <material_3>,     S_{ij}(\ul{u})
│ │ │ │ -_F_i_b_r_e_s_A_c_t_i_v_e_T_L_T_e_r_m              <material_4>,     \delta E_{ij}   act.fib
│ │ │ │ +                                <material_2>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_a                     <material_3>,     {ij}(\ul{u})
│ │ │ │ +_F_i_b_r_e_s_A_c_t_i_v_e_T_L_T_e_r_m              <material_4>,     \delta E_{ij}    act.fib
│ │ │ │                                  <material_5>,     (\ul{u};\ul{v})
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │                                  <material_1>,
│ │ │ │ -                                <material_2>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_e                     <material_3>,     S_{ij}(\ul{u})
│ │ │ │ +                                <material_2>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_e                     <material_3>,     {ij}(\ul{u})
│ │ │ │  _F_i_b_r_e_s_E_x_p_o_n_e_n_t_i_a_l_T_L_T_e_r_m         <material_4>,     \delta E_{ij}
│ │ │ │                                  <virtual>,        (\ul{u};\ul{v})
│ │ │ │                                  <state>
│ │ │ │                                  <opt_material_0>,
│ │ │ │ -                                <material_1>,     \int_{\Omega}
│ │ │ │ -dw_tl_fib_spe                   <material_2>,     S_{ij}(\ul{u})
│ │ │ │ +                                <material_1>,     \int_{\Omega} S_
│ │ │ │ +dw_tl_fib_spe                   <material_2>,     {ij}(\ul{u})
│ │ │ │  _F_i_b_r_e_s_S_o_f_t_P_l_u_s_E_x_p_o_n_e_n_t_i_a_l_T_L_T_e_r_m <material_3>,     \delta E_{ij}
│ │ │ │                                  <material_4>,     (\ul{u};\ul{v})
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_genyeoh                <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_genyeoh                <virtual>,        {ij}(\ul{u})
│ │ │ │  _G_e_n_Y_e_o_h_T_L_T_e_r_m                   <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_mooney_rivlin          <virtual>,        S_{ij}(\ul{u})  com.ela.mat,
│ │ │ │ -_M_o_o_n_e_y_R_i_v_l_i_n_T_L_T_e_r_m              <state>           \delta E_{ij}   hyp, bal
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_mooney_rivlin          <virtual>,        {ij}(\ul{u})     com.ela.mat,
│ │ │ │ +_M_o_o_n_e_y_R_i_v_l_i_n_T_L_T_e_r_m              <state>           \delta E_{ij}    hyp, bal
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}   com.ela.mat,
│ │ │ │ -dw_tl_he_neohook                <virtual>,        S_{ij}(\ul{u})  act.fib,
│ │ │ │ -_N_e_o_H_o_o_k_e_a_n_T_L_T_e_r_m                <state>           \delta E_{ij}   per.tl, bal,
│ │ │ │ -                                                  (\ul{u};\ul{v}) hyp
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_ogden                  <virtual>,        S_{ij}(\ul{u})
│ │ │ │ +                                <material>,       \int_{\Omega} S_ hyp, bal,
│ │ │ │ +dw_tl_he_neohook                <virtual>,        {ij}(\ul{u})     per.tl,
│ │ │ │ +_N_e_o_H_o_o_k_e_a_n_T_L_T_e_r_m                <state>           \delta E_{ij}    com.ela.mat,
│ │ │ │ +                                                  (\ul{u};\ul{v})  act.fib
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_ogden                  <virtual>,        {ij}(\ul{u})
│ │ │ │  _O_g_d_e_n_T_L_T_e_r_m                     <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │ -                                <material>,       \int_{\Omega}
│ │ │ │ -dw_tl_he_svk                    <virtual>,        S_{ij}(\ul{u})  com.ela.mat
│ │ │ │ +                                <material>,       \int_{\Omega} S_
│ │ │ │ +dw_tl_he_svk                    <virtual>,        {ij}(\ul{u})     com.ela.mat
│ │ │ │  _S_a_i_n_t_V_e_n_a_n_t_K_i_r_c_h_h_o_f_f_T_L_T_e_r_m      <state>           \delta E_{ij}
│ │ │ │                                                    (\ul{u};\ul{v})
│ │ │ │                                  <material_a1>,
│ │ │ │  dw_tl_membrane                  <material_a2>,
│ │ │ │ -_T_L_M_e_m_b_r_a_n_e_T_e_r_m                  <material_h0>,                    bal
│ │ │ │ +_T_L_M_e_m_b_r_a_n_e_T_e_r_m                  <material_h0>,                     bal
│ │ │ │                                  <virtual>,
│ │ │ │                                  <state>
│ │ │ │                                  <material_1>,     \int_{\Gamma}
│ │ │ │  ev_tl_surface_flux              <material_2>,     \ul{\nu} \cdot
│ │ │ │ -_S_u_r_f_a_c_e_F_l_u_x_T_L_T_e_r_m               <parameter_1>,    \ull{K}(\ul{u}^
│ │ │ │ -                                <parameter_2>     {(n-1)}) \pdiff
│ │ │ │ +_S_u_r_f_a_c_e_F_l_u_x_T_L_T_e_r_m               <parameter_1>,    \ull{K}(\ul{u}^{
│ │ │ │ +                                <parameter_2>     (n-1)}) \pdiff
│ │ │ │                                                    {p}{\ul{X}}
│ │ │ │                                                    \int_{\Gamma}
│ │ │ │                                  <opt_material>,   \ul{\nu} \cdot
│ │ │ │ -dw_tl_surface_traction          <virtual>,        \ull{F}^{-1}    per.tl
│ │ │ │ +dw_tl_surface_traction          <virtual>,        \ull{F}^{-1}     per.tl
│ │ │ │  _S_u_r_f_a_c_e_T_r_a_c_t_i_o_n_T_L_T_e_r_m           <state>           \cdot \ull
│ │ │ │                                                    {\sigma} \cdot
│ │ │ │                                                    \ul{v} J
│ │ │ │ -                                                  \begin{array}
│ │ │ │ -                                                  {l} \int_
│ │ │ │ -                                                  {\Omega} q J
│ │ │ │ -                                                  (\ul{u}) \\
│ │ │ │ +                                                  \begin{array}{l}
│ │ │ │ +                                                  \int_{\Omega} q
│ │ │ │ +                                                  J(\ul{u}) \\
│ │ │ │                                                    \mbox{volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ -dw_tl_volume                    <virtual>,        \Ical_h: \int_
│ │ │ │ -_V_o_l_u_m_e_T_L_T_e_r_m                    <state>           {T_K} J(\ul{u}) per.tl, bal
│ │ │ │ -                                                  \\ \mbox
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │ +                                                  \Ical_h: \int_
│ │ │ │ +dw_tl_volume                    <virtual>,        {T_K} J(\ul{u})  per.tl, bal
│ │ │ │ +_V_o_l_u_m_e_T_L_T_e_r_m                    <state>           \\ \mbox
│ │ │ │                                                    {rel\_volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │                                                    \Ical_h: \int_
│ │ │ │                                                    {T_K} J(\ul{u})
│ │ │ │                                                    / \int_{T_K} 1
│ │ │ │                                                    \end{array}
│ │ │ │                                                    1 / D \int_
│ │ │ │  ev_tl_volume_surface                              {\Gamma} \ul
│ │ │ │ -_V_o_l_u_m_e_S_u_r_f_a_c_e_T_L_T_e_r_m             <parameter>       {\nu} \cdot
│ │ │ │ -                                                  \ull{F}^{-1}
│ │ │ │ -                                                  \cdot \ul{x} J
│ │ │ │ +_V_o_l_u_m_e_S_u_r_f_a_c_e_T_L_T_e_r_m             <parameter>       {\nu} \cdot \ull
│ │ │ │ +                                                  {F}^{-1} \cdot
│ │ │ │ +                                                  \ul{x} J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_bulk_penalty              <virtual>,        {L}\tau_{ij}    hyp.ul
│ │ │ │ -_B_u_l_k_P_e_n_a_l_t_y_U_L_T_e_r_m               <state>           (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_bulk_penalty              <material>,       \mathcal{L}\tau_
│ │ │ │ +_B_u_l_k_P_e_n_a_l_t_y_U_L_T_e_r_m               <virtual>,        {ij}(\ul{u}) e_  hyp.ul
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <virtual>,        \mathcal
│ │ │ │ -dw_ul_bulk_pressure             <state>,          {L}\tau_{ij}    hyp.ul.up
│ │ │ │ -_B_u_l_k_P_r_e_s_s_u_r_e_U_L_T_e_r_m              <state_p>         (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_bulk_pressure             <virtual>,        \mathcal{L}\tau_
│ │ │ │ +_B_u_l_k_P_r_e_s_s_u_r_e_U_L_T_e_r_m              <state>,          {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state_p>         {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                  <material>,       \int_{\Omega}
│ │ │ │ -dw_ul_compressible              <virtual>,        1\over \gamma p hyp.ul.up
│ │ │ │ +dw_ul_compressible              <virtual>,        1\over \gamma p  hyp.ul.up
│ │ │ │  _C_o_m_p_r_e_s_s_i_b_i_l_i_t_y_U_L_T_e_r_m           <state>,          \, q
│ │ │ │                                  <parameter_u>
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                                  \mathcal
│ │ │ │ -dw_ul_he_by_fun                 <fun>, <virtual>, {L}\tau_{ij}
│ │ │ │ -_H_y_p_e_r_e_l_a_s_t_i_c_B_y_F_u_n_U_L_T_e_r_m         <state>           (\ul{u}) e_{ij}
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_he_by_fun                 <fun>, <virtual>, \mathcal{L}\tau_
│ │ │ │ +_H_y_p_e_r_e_l_a_s_t_i_c_B_y_F_u_n_U_L_T_e_r_m         <state>           {ij}(\ul{u}) e_
│ │ │ │ +                                                  {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_he_mooney_rivlin          <virtual>,        {L}\tau_{ij}    hyp.ul.up,
│ │ │ │ -_M_o_o_n_e_y_R_i_v_l_i_n_U_L_T_e_r_m              <state>           (\ul{u}) e_{ij} hyp.ul
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ +dw_ul_he_mooney_rivlin          <material>,       \mathcal{L}\tau_ hyp.ul,
│ │ │ │ +_M_o_o_n_e_y_R_i_v_l_i_n_U_L_T_e_r_m              <virtual>,        {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │                                                    \int_{\Omega}
│ │ │ │ -                                <material>,       \mathcal
│ │ │ │ -dw_ul_he_neohook                <virtual>,        {L}\tau_{ij}    hyp.ul.up,
│ │ │ │ -_N_e_o_H_o_o_k_e_a_n_U_L_T_e_r_m                <state>           (\ul{u}) e_{ij} hyp.ul
│ │ │ │ -                                                  (\delta\ul{v})/
│ │ │ │ -                                                  J
│ │ │ │ -                                                  \begin{array}
│ │ │ │ -                                                  {l} \int_
│ │ │ │ -                                                  {\Omega} q J
│ │ │ │ -                                                  (\ul{u}) \\
│ │ │ │ +dw_ul_he_neohook                <material>,       \mathcal{L}\tau_ hyp.ul,
│ │ │ │ +_N_e_o_H_o_o_k_e_a_n_U_L_T_e_r_m                <virtual>,        {ij}(\ul{u}) e_  hyp.ul.up
│ │ │ │ +                                <state>           {ij}(\delta\ul
│ │ │ │ +                                                  {v})/J
│ │ │ │ +                                                  \begin{array}{l}
│ │ │ │ +                                                  \int_{\Omega} q
│ │ │ │ +                                                  J(\ul{u}) \\
│ │ │ │                                                    \mbox{volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ -dw_ul_volume                    <virtual>,        \Ical_h: \int_
│ │ │ │ -_V_o_l_u_m_e_U_L_T_e_r_m                    <state>           {T_K} J(\ul{u}) hyp.ul.up
│ │ │ │ -                                                  \\ \mbox
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │ +                                                  \Ical_h: \int_
│ │ │ │ +dw_ul_volume                    <virtual>,        {T_K} J(\ul{u})  hyp.ul.up
│ │ │ │ +_V_o_l_u_m_e_U_L_T_e_r_m                    <state>           \\ \mbox
│ │ │ │                                                    {rel\_volume
│ │ │ │ -                                                  mode: vector
│ │ │ │ -                                                  for } K \from
│ │ │ │ +                                                  mode: vector for
│ │ │ │ +                                                  } K \from
│ │ │ │                                                    \Ical_h: \int_
│ │ │ │                                                    {T_K} J(\ul{u})
│ │ │ │                                                    / \int_{T_K} 1
│ │ │ │                                                    \end{array}
│ │ │ │  ******** TTaabbllee ooff ssppeecciiaall tteerrmmss_?¶ ********
│ │ │ │                                  SSppeecciiaall tteerrmmss_?¶
│ │ │ │  nnaammee//ccllaassss                        aarrgguummeennttss       ddeeffiinniittiioonn        eexxaammpplleess
│ │ │ │ @@ -1374,15 +1367,15 @@
│ │ │ │                               <state/param_2>     {\delta w}) \ e_
│ │ │ │                                                   {lm,n}(\ull{w})
│ │ │ │                                                   M^C = \int_{\cal
│ │ │ │                                                   {D}} \rho \ul{v}
│ │ │ │                                                   \cdot \ul{u} \\
│ │ │ │                               <material_rho>,     M^L = \mathrm
│ │ │ │  de_mass                      <material_lumping>, {lumping}(M^C) \\
│ │ │ │ -_M_a_s_s_T_e_r_m                     <material_beta>,    M^A = (1 - \beta) ela, sei.loa
│ │ │ │ +_M_a_s_s_T_e_r_m                     <material_beta>,    M^A = (1 - \beta) sei.loa, ela
│ │ │ │                               <virtual>, <state>  M^C + \beta M^L
│ │ │ │                                                   \\ A = \sum_e A_e
│ │ │ │                                                   \\ C = \sum_e
│ │ │ │                                                   A_e^T (M_e^A)^{-
│ │ │ │                                                   1} A_e
│ │ │ │                               <material>,         \int_{\Gamma} c
│ │ │ │  de_non_penetration_p         <virtual/param_1>,  (\ul{n} \cdot \ul