Diegoaest
Industrial
- Feb 6, 2009
- 6
Hi all,
I have a problem of stress concentration or singularity. Stress is increased as mesh size is decreased. There is no convergence, so results are unreal.
I have learned a lot about this problem in other threads of the forum. But in this case I am not interested in knowing if the peak stresses in small regions are acceptable or not. I want to know the stress in that area. I mean, getting results with an acceptable accuracy. In addition, I can't ignore those peak stresses because I consider fatigue damage later.
Tests were performed and I know the real results. So, my objective is setting the FEA analysis or modelling correctly (or some other measure) to get convergence, checking the results are valids. And then, with that correct setting, I will be able to carry out other analysis changing geometric parameters of the piece (for a optimization purpose).
Is it possible getting real results or that area can't be studied due to the stress concentration?
Is it possible getting results ignoring the peak stresses and working with the surrounding node or element stresses?
My case is a 3D model and the problem is caused by a boundary condition, a fixed support, in the surrounding area of one of the edges of the face where is imposed. This conflicting area is a thread zone, like a nut.
Measures I've already tried unsuccesfully:
1- Trying different mesh settings. I work with ANSYS Workbench and I have used tets elements with midside nodes, although I have tried with bricks too.
2- Remodelling the shape of the CAD model where is the boundary condition, to decrease the stress concentration. This have influence but don't avoid the problem.
3- Changing the fixed support into a elastic support (more realistic). Here I don't know what foundation stiffness (in N/m^3) I can introduce and, anyway, I always get this warning: "One or more bodies may be underconstrained and experiencing rigid body motion. Weak springs have been added to attain a solution."
I think I'm making a mistake somewhere, probably related to the FEA model.
I would appreciate your help,
Regards