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| 1 | +# Triaxial test |
| 2 | + |
| 3 | +This test is a triaxial test with a prescribed displacement on a Mohr-Coulomb model. It mimics a lab test, where soil properties such as the cohesion ($c$) and the friction angle (ϕ) are defined. |
| 4 | +In the lab this is performed on a cylindric volume of soil, where an increasing pressure is applied on the top of the cylinder. In the model test, the cylinder is emulated by two 2 axisymmetric elements. |
| 5 | + |
| 6 | +A schematic overview of the model is displayed in the figure below: |
| 7 | + |
| 8 | + |
| 9 | + |
| 10 | +## Setup |
| 11 | + |
| 12 | +The test is performed with the following conditions: |
| 13 | + |
| 14 | +- Constraints: |
| 15 | + - The displacement in the bottom nodes (5, 8, 9) is fixed in the Y direction. |
| 16 | + - The displacement in the symmetry axis (i.e. the left nodes 1, 3, 5) is fixed in the X direction. |
| 17 | + - The displacement of the top nodes (1, 2, 6) is prescribed and moves linearly from y = 0 on the top to y = -0.2 at t = 1. |
| 18 | +- Material: |
| 19 | + - The material is described by the Mohr-Coulomb model with the following parameters: |
| 20 | + - Poisson ratio = 0.25, |
| 21 | + - Young's modulus = 20000 $kN/m^2$, |
| 22 | + - Cohesion = 2.0 $kN/m^2$, |
| 23 | + - Friction angle = 25.0 $\degree$, |
| 24 | + - Dilatancy angle = 2.0 $\degree$. |
| 25 | +- Conditions: |
| 26 | + - An initial uniform stress field is applied with a value of -100 $kN/m^2$ in all directions. |
| 27 | + - A lateral load is applied with a value of 100 $kN/m^2$ to the right side. |
| 28 | + |
| 29 | +## Assertions |
| 30 | +For this regression test, the outcomes of the simulation for the displacement, the Cauchy stress and the engineering strain at t = 1 are asserted. |
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