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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.
The text was updated successfully, but these errors were encountered:
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
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.
The text was updated successfully, but these errors were encountered: