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Kähler Ricci flow on Fano manifold

Kähler Geometry, Einstein Metrics, and Generalizations March 21, 2016 - March 25, 2016

March 22, 2016 (03:30 PM PDT - 04:30 PM PDT)
Speaker(s): Bing Wang (University of Wisconsin-Madison)
Location: SLMath: Eisenbud Auditorium
Video

14465
Abstract

Based on the compactness of the moduli of non-collapsed Calabi-Yau spaces with mild singularities, we set up a structure theory for polarized K\"ahler Ricci flows with proper geometric bounds. Our theory is a generalization of the structure theory of non-collapsed K\"ahler Einstein manifolds. As applications, we prove the Hamilton-Tian conjecture and the partial-C0

-conjecture of Tian
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14465

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