doc:user:elements:volumes:volumeelement
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| Both sides previous revisionPrevious revisionNext revision | Previous revision | ||
| doc:user:elements:volumes:volumeelement [2020/12/28 09:45] – [QuadTriangleVolume2DElement] tanaka | doc:user:elements:volumes:volumeelement [2025/04/23 12:05] (current) – radermecker | ||
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| By default, if $n$ is the degree of mechanical interpolation and $d$ the element dimension, the number of integration points in the deviatoric part of the stress field is $(n+1)^{d}$, | By default, if $n$ is the degree of mechanical interpolation and $d$ the element dimension, the number of integration points in the deviatoric part of the stress field is $(n+1)^{d}$, | ||
| - | The number of integration points in the volume part of the stress field (pressure) | + | The number of integration points in the volume part of the stress field (pressure) |
| === Remarks === | === Remarks === | ||
| Line 90: | Line 90: | ||
| ===== QuadVolume[2|3]DElement ===== | ===== QuadVolume[2|3]DElement ===== | ||
| - | '' | + | '' |
| By default, stresses are integrate over 4/27 integration points in the deviatoric part in 2/3D, with the formula already stated for '' | By default, stresses are integrate over 4/27 integration points in the deviatoric part in 2/3D, with the formula already stated for '' | ||
| Line 109: | Line 109: | ||
| Quadratic, 10-nodes tetrahedron in 3D, 30 dofs. As with quadratic elements in 2D, the standard formulation must be used ('' | Quadratic, 10-nodes tetrahedron in 3D, 30 dofs. As with quadratic elements in 2D, the standard formulation must be used ('' | ||
| - | By default, stresses are integrate | + | By default, stresses are integrated |
| __Remark__: To use these higher order elements, the mesh must be also defined as second or third degree. | __Remark__: To use these higher order elements, the mesh must be also defined as second or third degree. | ||
doc/user/elements/volumes/volumeelement.1609145124.txt.gz · Last modified: by tanaka
