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Is it possible to apply global von-Mises stress constraint in Topology Optimization?

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I have an objective of increasing stiffness/ reducing strain energy.

But my main constraint is not about mass (how much mass I want to retain), but I want to put constraint over the maximum global von-Mises stress. Is it possible to set a problem like this in COMSOL?


3 Replies Last Post 28.01.2022, 03:58 GMT-5
Edgar J. Kaiser Certified Consultant

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Posted: 3 years ago 28.07.2021, 16:16 GMT-4

Hi,

this may work with a pointwise constraint. Another option may be to set up a maximum operator maxop1 in the nonlocal couplings and use maxop1(vanMises) in a global contraint.

Cheers Edgar

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Edgar J. Kaiser
emPhys Physical Technology
www.emphys.com
Hi, this may work with a pointwise constraint. Another option may be to set up a maximum operator maxop1 in the nonlocal couplings and use maxop1(vanMises) in a global contraint. Cheers Edgar

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Posted: 3 years ago 30.07.2021, 05:16 GMT-4

Hello Edgar,

Thanks for the reply. I tried both the options you suggested.

I found "point-sum inequality constraint" to be working very nicely in general for all kinds of constraint but solver is not following "Global inequality constraint". I mean the results are not as expected when I used global constraint. I applied it the way you suggested, from non-linear coupling by choosing maximum operator maxop.

Do you have any other sugestions for applying a global constraint?

Hello Edgar, Thanks for the reply. I tried both the options you suggested. I found "point-sum inequality constraint" to be working very nicely in general for all kinds of constraint but solver is not following "Global inequality constraint". I mean the results are not as expected when I used global constraint. I applied it the way you suggested, from non-linear coupling by choosing maximum operator maxop. Do you have any other sugestions for applying a global constraint?

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Posted: 3 years ago 28.01.2022, 03:58 GMT-5

maxop is not differentiable, you need to make an integral over the domain of the VM stress to the power p. This makes a continuous p-norm, which is an approximation of the max function for p --> infinity.

maxop is not differentiable, you need to make an integral over the domain of the VM stress to the power p. This makes a continuous p-norm, which is an approximation of the max function for p --> infinity.

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