Huber's theorem for conformally compact manifolds

发布时间：2021-12-03 作者：77779193永利官网浏览次数：

Speaker:	李宇翔	DateTime:	2021年12月10日（周五）上午10:00-11:00
Brief Introduction to Speaker: 李宇翔，清华大学教授。		Place:	腾讯会议：409 826 291（密码：111222）
Abstract:Huber’s Theorem states that if $(\Sigma, g)$ is a complete surface with $\int_\Sigma K^{-1}< +\infty$, then $(\Sigma, g)$ is conformally equivalent to a closed surface with finitely many points removed. Such a result is not true for a higher dimensional manifold. In this talk, we will discuss Huber's theorem on a conformally compact manifold with $Ric_g\in L^\frac{n}{2}$ or $R_g\in L^\frac{n}{2}$.