3. Visualization in SALOME#
In the Salome-Meca platform, launch the ParAvis module.
3.1. Setting up STANLEY#
In IHM of STANLEY, we check in the Settings → Edit menu that the Salome settings are correct, for example:
Fashion: Salome
Fashion: LOCAL
Port of Salome: 2810
Temporary directory: /tmp
3.2. Visualization of a deformed#
In the Fields column, select DEPL.
For the other columns, leave the values by default.
Click on the TRACER button.
\(\Rightarrow\) A deformed representation of the displacement is shown for each iteration.
3.3. Visualization of a field#
In the Fields column, select a SIEF_ELNO or ENEL_ELEM field.
For the other columns, leave the values by default.
Click on the CALCULER button.
As soon as the light is green, click on the TRACER button.
\(\Rightarrow\) A field representation is shown for each iteration.
3.4. Visualization of a Gauss field#
In the Fields column, select a SIEQ_ELGA field.
For the other columns, leave the values by default.
Click on the CALCULER button.
As soon as the light is green, click on the TRACER button.
\(\Rightarrow\) A Gauss point representation of the field is shown for each iteration.
\(\Rightarrow\) Verify that the color of the spheres are correct (existence of values other than zero if the field is not zero).
3.5. Visualization of a deformed field#
In the Fields column, select a SIEF_ELNO or ENEL_ELEM field.
Check on deformed.
For the other columns, leave the values by default.
Click on the CALCULER button.
As soon as the light is green, click on the TRACER button.
\(\Rightarrow\) A deformed representation of the field is displayed for each iteration.
3.6. Visualization of a curve#
Geometry menu → Add path.
Enter the following values:
Path name: axEx
Origin: \((\mathrm{2.0,}\mathrm{0.0,}0.0)\)
End: \((\mathrm{3.25,}\mathrm{0.0,}0.0)\)
Number of points: \(10\)
Select field SIEQ_NOEU.
Click on the CALCULER button.
Select component PRIN_3 and order 1.
Click on the Geometric Entities box.
Select Curves.
Select AxEx.
Click on the TRACER button.
\(\Rightarrow\) A graph representing the evolution of the PRIN_3 component of the field SIEQ_NOEU as a function of the position of the point on the axis \(X\) is created. A curve is created for each iteration in the same graph. We have a graph for each component.