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Featured Speaker: Yair Shenfeld (MIT)

Title: The extremal structures of the Alexandrov-Fenchel inequality: convex polytopes and beyond.

Abstract:
Solutions to classical geometric variational problems are often unique and nice: the ball is the only chape which minimizes surface area among shapes of equal volume. But the solutions to the variational problems of the Alexandrov-Fenchel inequalities are conjectured to be non-unique and wild. I will talk about these variational problems, including their connections to areas outsite of convexity such as analysis and combinatorics, and how we resolved some of their conjectured (due to R. Schneider) solutions. Joint work with Ramon van Handel.

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