Kristian Ejlebjærg Jensen
COMSOL Employee
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Posted:
2 years ago
14 avr. 2023, 03:11 UTC−4
Updated:
2 years ago
14 avr. 2023, 03:12 UTC−4
Hi
Yes, the eigenvalue/frequency can be used as objective function when doing gradient based optimization over Eigenvalue/Eigenfrequency study steps in COMSOL 6.1. The stationary->Eigenvalue combination is not supported in COMSOL 6.1, but it is possible that you can rely on higher order discretization for the displacement to avoid checkboarding issues.
You can
Open mbb_beam_optimization from the application library, and disable the Helmholtz filter while also using quadratic discretization for the displacement field. The optimization will produce a similar design (albeit somewhat slower).
Open shell_eigenfrequency_shape_optimization to see an example of a minimax frequency objective.
You might be able to combine the ideas of #1 and #2 to solve your problem. If you encounter problems, you are welcome to contact comsol.com/support.
Best regards,
Kristian E. Jensen
Technical Product Manager, Optimization
Hi
Yes, the eigenvalue/frequency can be used as objective function when doing gradient based optimization over Eigenvalue/Eigenfrequency study steps in COMSOL 6.1. The stationary->Eigenvalue combination is not supported in COMSOL 6.1, but it is possible that you can rely on higher order discretization for the displacement to avoid checkboarding issues.
You can
1. Open mbb_beam_optimization from the application library, and disable the Helmholtz filter while also using quadratic discretization for the displacement field. The optimization will produce a similar design (albeit somewhat slower).
2. Open shell_eigenfrequency_shape_optimization to see an example of a minimax frequency objective.
You might be able to combine the ideas of #1 and #2 to solve your problem. If you encounter problems, you are welcome to contact comsol.com/support.
Best regards,
Kristian E. Jensen
Technical Product Manager, Optimization
Hendrik
Mechanical Engineering
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Posted:
2 years ago
17 avr. 2023, 08:24 UTC−4
Updated:
2 years ago
19 avr. 2023, 09:53 UTC−4
Thanks for your reply.