The evolution variational inequality for weighted Wasserstein metrics holds on non-convex bounded domains by absorbing boundary integrals via Sobolev trace embeddings and a variant of Kato's inequality.
Mimura, Critical mass of degenerate Keller--Segel system with no-flux and Neumann boundary conditions
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The evolution variational inequality for weighted Wasserstein metrics in non-convex bounded domains
The evolution variational inequality for weighted Wasserstein metrics holds on non-convex bounded domains by absorbing boundary integrals via Sobolev trace embeddings and a variant of Kato's inequality.