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In the level set method for shape optimization the shape functionals are defined as:

$$J_{dom}(\Omega) = \int_{\Omega} \psi (x) dx, J_{bd}(\Omega) = \int_{\partial \Omega} \psi(x) d \mathcal{H}^{d-1}$$

and $\Omega$ is related via a level set function $\phi$.

What is the function $\psi$ inside level set definitions for shape functionals? Where is it gotten from?

mavavilj
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  • I will be direct: I have had a look at your profile: you ask too many questions: for example, you have sent the present question only some minutes after another one. It's not like this that you will suceed. Moreover, you never (or almost never) validate one of the given answers. Some of them must be good, don't you think ? – Jean Marie Mar 23 '17 at 19:11
  • @JeanMarie Thank you for reminding. – mavavilj Mar 24 '17 at 06:15

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