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Hi, no there is no such function. It would be great to have this. But even theoretically, we dont know how do implement such a function. The problem is that we do not understand from a theoretical point of view the endpoint of the homotopy paths. We can't predict, which path will end at what type of solution. |
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Is there a way to reduce the domain of solutions found with HomotopyContinuations.
More specifically, I am working with a coupled polynomials where the solutions represent the steady state of a coupled ODEs. For one of the variables I know that the solution is unphysical if it is negative. Is there a way to add this constrained to the solver? If yes, would it be faster to find the solutions compared finding the solution over a$\mathbb{C}^n$ domain and filter the solutions afterwards?
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