题目：On the Kaehler Ricci flow

报告人： 陈秀雄  美国纽约州立大学石溪分校/我校

时间：2014年6月6日下午16:00-17:00

地点：管理科研楼1216

摘要: This is a joint work with Bing Wang.  Based on the compactness of the moduli of non-collapsed Calabi-Yau spaces with mild singularities, we set up a structure theory for polarized Ka/"hler 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  on Kaehler Ricci flow and  the  complete partial- C0-conjecture of Tian for K/”abler metrics with Ricci bounded from below, where Donaldson-Sun proved partial C^0 estimate for K/”abler Einstein metrics.

      Bing Wang is graduate of USTC in 2003.

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          中科院吴文俊数学重点实验室

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