Open Giannis1993 opened 2 years ago
@aatmdelissen what to do with the dynamic topopt problem. Do we want to polish it or remove it?
The dynamic compliance on its own does not converge nicely, but we could add it as a constraint for the eigenfrequency example.
The dynamic compliance on its own does not converge nicely, but we could add it as a constraint for the eigenfrequency example.
Isnt it a good example then to show a very hard problem?
What I meant was that the optimum in dynamic compliance by itself is not uniquely defined; there are many local optima with a 0 dynamic compliance at one frequency Silva, et al. (2019). That's why you need an additional objective function such as compliance, or maybe eigenfrequencies.
I see, then adding the dynamic compliance as a constraint would be nice? (or other way around)
This problem needs some polishing as it doesn't give black/white design. Not sure what it needs, but I remember @aatmdelissen said it had something to do with the problem definition.