期刊
ANNALS OF MATHEMATICS
卷 192, 期 2, 页码 353-436出版社
Princeton Univ, Dept Mathematics
DOI: 10.4007/annals.2020.192.2.2
关键词
Mean curvature flow; ancient solutions; uniqueness
类别
资金
- NSF [DMS-1600658, DMS-1900702, DMS-1056387]
- Simons Foundation
In this paper we consider the classification of closed non-collapsed ancient solutions to the Mean Curvature Flow (n >= 2) that are uniformly two-convex. We prove that they are either contracting spheres or they must coincide up to translations and scaling with the rotationally symmetric closed ancient non-collapsed solution first constructed by Brian White, and later by Robert Haslhofer and Or Hershkovits.
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