v3.03.111 SSLS111 - Single plate eccentricity

Summary:

This test makes it possible to validate the eccentricity of simple plates (that is to say that it is neither a multilayer nor a homogenized behavior).

The models used are:

modeling \(A\) - DST, DSTQ (QUAD4) + MECA_STATIQUE

modeling \(B\) - DKT, DKTG (TRIA3) + MECA_STATIQUE

modeling \(D\) - Q4G, Q4G (QUAD4) + MECA_STATIQUE

modeling \(E\) - Q4G, Q4G (QUAD4) + MECA_STATIQUE

modeling \(F\) - DKT, DKTG (QUAD4) + MECA_STATIQUE

modeling \(G\) - DST, DSQ (QUAD4) + MECA_STATIQUE

modeling \(H\) - DKTG, DKTG (QUAD4) + MECA_STATIQUE

modeling \(I\) - Q4G, Q4G (QUAD4) + MECA_STATIQUE

modeling \(J\) - DKT, DKT (QUAD4) + STAT_NON_LINE

modeling \(K\) - DKTG, DKTG (QUAD4) + STAT_NON_LINE

modeling \(M\) - Q4GG, Q4GG (QUAD4) + STAT_NON_LINE

modeling \(N\) - DKTG, DKTG (QUAD4) + STAT_NON_LINE — GLRC_DAMAGE

modeling \(O\) - DKT. DKT (QUAD4) + STAT_NON_LINE

Models \(A\) and \(B\): we model 2 plates that are eccentric with respect to the mean plane and we compare the results to an analytical solution.

Modeling \(D\), \(E\), \(F\), \(G\), \(H\),,, \(I\), \(J\), \(K\), \(M\), \(N\):

A single plate eccentric with respect to the mean plane is modelled and the results are compared to an analytical solution. Between modeling \(D\) and \(E\), we change the fineness of the mesh

Modeling \(O\):

A single plate eccentric with respect to the mean plane is modelled in order to validate the calculation of the stress components SIXZ and SIYZ. Two calculations are carried out, the first in monolayer serving as a reference and the second in multi-layer.

• 1. Reference problem
  • 1.1. Geometry
  • 1.2. Material properties
  • 1.3. Boundary conditions and loads
• 2. Reference solution
  • 2.1. Calculation method used for the reference solution
  • 2.2. Benchmark results
  • 2.3. Uncertainty about the solution
• 3. Modeling A
  • 3.1. Characteristics of modeling
  • 3.2. Characteristics of the mesh
  • 3.3. Tested sizes and results
• 4. B modeling
  • 4.1. Characteristic of modeling
  • 4.2. Characteristics of the mesh
  • 4.3. Tested sizes and results
• 5. D modeling
  • 5.1. Characteristics of modeling
  • 5.2. Characteristics of the mesh
  • 5.3. Tested sizes and results
• 6. E modeling
  • 6.1. Characteristics of modeling
  • 6.2. Characteristics of the mesh
  • 6.3. Tested sizes and results
• 7. F modeling
  • 7.1. Characteristics of modeling
  • 7.2. Characteristics of the mesh
  • 7.3. Tested sizes and results
• 8. G modeling
  • 8.1. Characteristics of modeling
  • 8.2. Characteristics of the mesh
  • 8.3. Tested sizes and results
• 9. H modeling
  • 9.1. Characteristics of modeling
  • 9.2. Characteristics of the mesh
  • 9.3. Tested sizes and results
• 10. Modeling I
  • 10.1. Characteristics of modeling
  • 10.2. Characteristics of the mesh
  • 10.3. Tested sizes and results
• 11. J modeling
  • 11.1. Characteristics of modeling
  • 11.2. Characteristics of the mesh
  • 11.3. Tested sizes and results
• 12. K modeling
  • 12.1. Characteristics of modeling
  • 12.2. Characteristics of the mesh
  • 12.3. Tested sizes and results
• 13. M modeling
  • 13.1. Characteristics of modeling
  • 13.2. Characteristics of the mesh
  • 13.3. Tested sizes and results
• 14. N modeling
  • 14.1. Characteristics of modeling
  • 14.2. Characteristics of the mesh
  • 14.3. Tested sizes and results
• 15. O modeling
  • 15.1. Characteristics of modeling
  • 15.2. Characteristics of the mesh
  • 15.3. Tested sizes and results
• 16. Summary of results