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On the heat equation subject to nonlocal constraints

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I will consider a heat equation subject to integral constraints on the total mass and the barycenter, instead of more common boundary conditions. The natural operator theoretical setting is that of a space of distributions on the torus. By variational methods I will show well-posedness and some relevant spectral properties of this problem. This is joint work with Serge Nicaise (Valenciennes, France).

This talk is part of the Isaac Newton Institute Seminar Series series.

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