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3 changes: 0 additions & 3 deletions docs/benchmarks/index.md

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129 changes: 0 additions & 129 deletions docs/benchmarks/linear elasticity/comparison_kratos_fenics.ipynb

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69 changes: 0 additions & 69 deletions docs/benchmarks/linear elasticity/index.md

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264 changes: 0 additions & 264 deletions docs/benchmarks/linear elasticity/mms_elasticity.ipynb

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21 changes: 21 additions & 0 deletions docs/benchmarks/linear elasticity/plate-with-hole.md
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Expand Up @@ -127,6 +127,7 @@ With these metrices, we can perform a convergence analysis for different approxi

## Table of parameters

### Model parameters
| Parameter | Description |
| ------------ | ------------------------------ |
| $a$[m] | Radius of the hole. |
Expand All @@ -135,3 +136,23 @@ With these metrices, we can perform a convergence analysis for different approxi
| $\nu$[-] | Poisson ratio. |
| $p$[Pa] | Load at infinity. |

### Numerical parameters

| Parameter | Description |
| ------------ | ------------------------------ |
| $h$[m] | Element size. |
| $q$[-] | Element order, i.e. the geometry interpolation order (curved edges or linear edges). |
| $p$[-] | Degree of the ansatz functions. |
| $r$[-] | Degree of the quadrature rule, meaning the polynomial degree which is still integrated exactly. |
| $\mathcal Q$[-] | Quadrature rule (e.g. Gauss or Gauss-Lobatto). |


## Numerical Results

### FEniCS

[![Jupyter4NFDI](https://nfdi-jupyter.de/images/jupyter4nfdi_badge.svg)](https://hub.nfdi-jupyter.de/v2/gh/BAMresearch/NFDI4IngModelValidationPlatform/HEAD?labpath=notebooks%2Fplate_with_hole_fenics.ipynb)

### Kratos

[![Jupyter4NFDI](https://nfdi-jupyter.de/images/jupyter4nfdi_badge.svg)](https://hub.nfdi-jupyter.de/v2/gh/BAMresearch/NFDI4IngModelValidationPlatform/HEAD?labpath=notebooks%2Fplate_with_hole_Kratos.ipynb)
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