I found this requested previously, and I think I have a use case. I have a unique system that involves a gasket-plastic-gasket sandwhich (more or less) that is compressed from above. It’s basically like a flange cover - but with a void space between two gaskets. When I try to solve just the complete system with contacts and both gaskets, the analysis is taking many many hours. But if I do a step where I compress only the lower, and displace the plastic part and upper gasket and cover into the lower, it solves the lower (correctly) in under 10 minutes. If I could then at the perturbation in a 2nd step, I could solve the upper. I want to then add bolt load holding it together in a 3rd step - since again, force control compressing 2 gaskets in series is a very challenging problem, and I’ve not been able to get it to converge. Solving all three together I personally think implausible. But step through, it seems far better, if I am making sense.
Here’s a picture of the 1/2 assembly I am dealing with. The two “gaskets” in this model are standins for the actual gasket, to simplify. The actual gasket is hyperelastic material, which I simulated first in an axisymmetry model for both upper and lower separately. I used the force vs. displacement result from that to build a plasticity curve and apply to a simpler 1st order model of a gasket that compresses the same way, but solves with far less complexity in contact (real is both hyperelastic, and round shape). This simulated gasket matches the force vs. displacement in the 3D model, and approximates the contact patch width. It won’t predict stress correctly in the gaskets of course, nor will it get stress right in the contact region, but neither of those is of concern to me. Yes, I know people will wonder why it’s like this - just trust me, there is a valid reason
- you can’t see it from this screen grab (missing geometry).
