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Global viscosity solutions of generalized Kahler-Ricci flow

We apply ideas from viscosity theory to establish the existence of a unique global weak solution to the generalized Kahler-Ricci flow in the setting of commuting complex structures. Our results are restricted to the case of a smooth manifold with smooth background data. We discuss the possibility of extending these results to more singular settings, pointing out a key error in the existing literature on viscosity solutions to complex Monge-Ampere equations/Kahler-Ricci flow.

preprint2016arXivOpen access
Jeffrey Streets
math.APmath.DG
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Jeffrey Streets

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