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> with results very close to the theoretical linear optimum In this case I could prove it was the globally optimal solution. But this was only possible of cou
by bjornsing 2y ago
> with results very close to the theoretical linear optimum
In this case I could prove it was the globally optimal solution.
But this was only possible of course due to the internal structure of the problem: it was in effect a simpler problem hiding within a linear integer program. Standard solvers couldn’t find this structure, but it was possible to do by hand.
- hustwindmaple1 2y agoReformulation is a good strategy for many hard problems. It might also be possible to add problem-specific cuts/heurstics to the solver so that it can solve it fast.