题  目：Some properties of Ricci flow with unbounded curvature and their applications

内容简介：In this talk, we will give a brief introduction to W.-X. Shi's programme for Yau's uniformization conjecture. In 1970s, S.-T. Yau conjectured that any complex n-dimensional complete noncompact Kaehler manifold with positive bisectional curvature must be biholomorphic to complex n-dimensional Euclidean space. Shi used Hamilton's Ricci flow to study this conjecture. Up to 2006, Chau-Tam proved this conjecture with two more assumptions: the Kaehler manifold has bounded curvature and maximum volume growth. We hope to remove the assumption of bounded curvature. This leads to my work joint with Professor Luen-Fai Tam.

报告人：清华大学  黄少创  博士

时  间：2016年12月28日（周三）上午10：00始

地  点：南海楼三楼数学系师生研讨室

热烈欢迎广大师生参加!

信息科学技术学院/网络空间安全学院

2016年12月26日