报告人：陈波（华南理工大学）

时  间：2023年12月22日15:00

地  点：海韵园实验楼105报告厅

内容摘要:

Huber's finite points conformal compactification theorem states that a complete open surface, whose negative part of the Gauss curvature is integrable, is conformally equivalent to a closed surface with a finite number of points removed. In this talk, we will generalize this theorem to higher dimensional manifolds, which are conformally compact with $L^\frac{n}{2}$ integrable Ricci curvatures. This is a joint work with Prof. Yuxiang Li. 

个人简介：

陈波，博士毕业于中国科学院数学研究所，现为华南理工大学数学学院副教授，其主要从事具有物理背景的Yang-Mills-Higgs场和薛定谔流的研究，相关研究成果发表在CMP, IMRN, Transactions of AMS, Pacific J. Math.等期刊上。

联系人：宋翀