Closed artofscience closed 3 years ago
Maybe a problem that is subjected to gravity loading? In some sense that is similar to thermo-mech problem and might also have difficulties to converge? For instance one of those bridge problems?
Next to an eigenfrequency optimization, which optimizes quite well with MMA, we could do a dynamic compliance example:
This is a very hard problem to converge, because of the very sharp minimum. Maybe an alternative intervening variable might help here?
Small update:
Small update:
compliance -> check
stress -> check
mechanism -> check
eigenvalues -> check
dynamic compliance -> TODO
bridge -> check
thermomech -> check
@aatmdelissen can you look at dynamic compliance? (or tell me how this works/ how this can be implemented?)
Which examples will we feature in the paper?
To show the principle we can use 1D and/or 2D problems.
To make a strong point the VdP beam would be perfect.
IMO to make a good impression we should at least include the following topology optimization benchmark problems, and show improvement on those:
What problems are generally characterized by slow/problematic convergence (apart from stress)?