Speaker：Bo Chen (South China University of Technology)

Time：2023-12-22, 15:00

Location：Conference Room 105 at Experiment Building at Haiyun Campus

Abstract:

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.