- #1
mkamrani
- 3
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Hello,
I have faced a weird problem and would really appreciate any comments. Assume a 2D model e.g. an axisymmetric model, meshed with quad, linear, and reduced integration elements.
As you now if a model contains contact, we will get "CSHEAR1" and "CSHEAR2" in outputs. Assuming that the contact surface is and remains flat and horizontal, one can expect S12 (shear component of stress tensor in outputs) on the contact surface to be equal to CSHEAR1 or CSHEAR2 (shear stress in the outputs which is based on the friction model).
But, my experience shows that if the layer of elements on the contact surface are a little distorted (after some level of deformation applied to the model), these two can be different. I understand that S12 is calculated on the integration points and then interpolated to the nodal points, but still I expect S12 and CSHEAR1 to be equal.
I have tried different friction models and different element types and different mesh distributions and densities, but this problem is always there.
I would appreciate any comments or ideas regarding the reason behind this or how to resolve this issue.
I have faced a weird problem and would really appreciate any comments. Assume a 2D model e.g. an axisymmetric model, meshed with quad, linear, and reduced integration elements.
As you now if a model contains contact, we will get "CSHEAR1" and "CSHEAR2" in outputs. Assuming that the contact surface is and remains flat and horizontal, one can expect S12 (shear component of stress tensor in outputs) on the contact surface to be equal to CSHEAR1 or CSHEAR2 (shear stress in the outputs which is based on the friction model).
But, my experience shows that if the layer of elements on the contact surface are a little distorted (after some level of deformation applied to the model), these two can be different. I understand that S12 is calculated on the integration points and then interpolated to the nodal points, but still I expect S12 and CSHEAR1 to be equal.
I have tried different friction models and different element types and different mesh distributions and densities, but this problem is always there.
I would appreciate any comments or ideas regarding the reason behind this or how to resolve this issue.
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