erolsson
Structural
- Aug 24, 2011
- 8
Hi!
I have a problem with modelling contact between two axi-symmetric spheres in ABAQUS v 6.10. The spheres have the same radii and the same material
E = 455 GPa
yield stress = 50 MPa
Ideal plastic
I know that the material is "extreme" but the purpose with it is to simulate fully ideally plastic contact which has a theoretical solution. The solver doesn't give any errors or warnings but the solution becomes asymmetrical with respect to the contact plane as the contact grows. One sphere behaves much softer than the other after 400 increments (increment length 1E-4).
The mesh is fully symmetric and the contact pair (surface to surface) is defined twice with master-slave switched to ensure full symmetry.
Smaller increments and a denser mesh doesn't help
With a linear elastic material, no asymmetry exist and the solution matches the theoretical Hertz' solution.
I attach a zip file with a picture of the plastic strain where the asymmetry is shown and a file with my python script
Thanks for your help
Erik
I have a problem with modelling contact between two axi-symmetric spheres in ABAQUS v 6.10. The spheres have the same radii and the same material
E = 455 GPa
yield stress = 50 MPa
Ideal plastic
I know that the material is "extreme" but the purpose with it is to simulate fully ideally plastic contact which has a theoretical solution. The solver doesn't give any errors or warnings but the solution becomes asymmetrical with respect to the contact plane as the contact grows. One sphere behaves much softer than the other after 400 increments (increment length 1E-4).
The mesh is fully symmetric and the contact pair (surface to surface) is defined twice with master-slave switched to ensure full symmetry.
Smaller increments and a denser mesh doesn't help
With a linear elastic material, no asymmetry exist and the solution matches the theoretical Hertz' solution.
I attach a zip file with a picture of the plastic strain where the asymmetry is shown and a file with my python script
Thanks for your help
Erik