Bi-Lipschitz rigidity of L^2-almost CMC surfaces
時 間：2023-08-09 14:00 (星期三) / 地 點：Online
Zoom：87399324902（Password：msrc）
周杰 講師
(首都師範大學)
In this talk, we will care about Allard’s regularity theorem in the critical case. More precisely, for smooth surfaces properly immersed in the unit ball of $\mathbb{R}^n$ with small area and small Willmore energy, the optimal a priori estimate—bi-Lipschitz and $W^{2,2}$ parametrization—is provided. As an application, we discuss the bi-Lipschitz quantitative rigidity for $L^2$- almost CMC surfaces in $\mathbb{R}^3$. This talk is based on a joint work with Dr. Yuchen Bi.
Organizers:
Chang, Shu-Cheng
Kuo, Ting-Jung
Lin, Chun-Chi
