I was wondering if you could solve the modified problem in an other way. Consider the $\leq 0$ inequality as a function, finding the extrema locations and checking the function values at those locations will tell us if its $\leq 0$ at every point or not. Correct?
Is the usage of fseminf limited?
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Hello
Consider the constraint:
Modify the first product to:
The modified constraint is a three dimensional constraint right? Which can't be handled by fseminf.
Accepted Answer
Matt J
on 26 Aug 2019
Edited: Matt J
on 26 Aug 2019
I think that is correct, but I think it's because you would run into prohibitive computational demands if you tried to iterate over K-grids of dimension 3 or higher. For instance, if each dimension required 3000 samples, a 3D K-grid would require 64 GB.
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