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docs/web/bindings-python-finite_strain.md

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@@ -34,7 +34,7 @@ now formulated with Hencky strain measures
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instead of the linearized strain
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($\boldsymbol{\varepsilon}=\boldsymbol{\varepsilon}^\text{e}+\boldsymbol{\varepsilon}^\text{p}$).
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The small-strain elastoplastic component is the same as in the companion
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[small-strain demo](mgis_small_strain.ipynb).
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[small-strain demo](bindings-python-small_strain.html).
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The following implementation shows:
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- `DCAUCHY_DF`/`DSIG_DF`: \(\dfrac{\partial\boldsymbol{\sigma}}{\partial \boldsymbol{F}}\),
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- `DPK1_DF`: \(\dfrac{\partial\boldsymbol{P}}{\partial \boldsymbol{F}}\),
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- `DS_DEGL`: \(\dfrac{\partial\boldsymbol{S}}{\partial \boldsymbol{E}^\text{GL}}\),
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- `DTAU_DDF`: \(\dfrac{\partial\boldsymbol{\tau}}{\partial \boldsymbol{D}}\).
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- `DTAU_DDF`: \(\dfrac{\partial\boldsymbol{\tau}}{\partial \Delta\,\boldsymbol{F}}\).
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where $\boldsymbol{E}^\text{GL}$ is the Green-Lagrange strain,
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$\boldsymbol{\tau}$ the Kirchhoff stress and \(\boldsymbol{D}\) the
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deformation rate gradient.
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$\boldsymbol{\tau}$ the Kirchhoff stress and \(\Delta\,\boldsymbol{F}\) is given by
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\(\left.\boldsymbol{F}\right|_{t+dt}\,\cdot\,\left.\boldsymbol{F}\right|_{t}^{-1}\).
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```python

docs/web/ipynb/mgis_finite_strain.ipynb

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"\\texttt{DTAU\\_DDF}:\\qquad & \\dfrac{\\partial\\boldsymbol{\\tau}}{\\partial \\boldsymbol{D}}\\\\\n",
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"\\end{align*}\n",
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"$$\n",
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"where $\\boldsymbol{E}^\\text{GL}$ is the Green-Lagrange strain, $\\boldsymbol{\\tau}$ the Kirchhoff stress and $ \\boldsymbol{D}$ the deformation rate gradient."
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"where $\\boldsymbol{E}^\\text{GL}$ is the Green-Lagrange strain, $\\boldsymbol{\\tau}$ the Kirchhoff stress and $\\Delta\\,\\boldsymbol{F}$$ is given by $\\left.\\boldsymbol{F}\\right|_{t+dt}\\,\\cdot\\,\\left.\\boldsymbol{F}\\right|_{t}^{-1}$$.\n"
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]
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},
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{

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