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The product of passivity indices does have a theoretical upper bound. #136

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MrstupidJ opened this issue Nov 2, 2023 · 0 comments · Fixed by #140
Closed

The product of passivity indices does have a theoretical upper bound. #136

MrstupidJ opened this issue Nov 2, 2023 · 0 comments · Fixed by #140
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@MrstupidJ
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MrstupidJ commented Nov 2, 2023

In our package, we might have an upper bound for $\rho \nu$ that is more strict (smaller), but it actually makes sense in theory. We should throw an error if user breaks this condition.

We can modify this in the future version.

@MrstupidJ MrstupidJ self-assigned this Nov 2, 2023
@MrstupidJ MrstupidJ changed the title The product of passivity indices $\rho$ or $\nu$ does have a theoretical upper bound. The product of passivity indices does have a theoretical upper bound. Nov 2, 2023
@nic-barbara nic-barbara linked a pull request Nov 25, 2023 that will close this issue
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