【摘 要】
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For any asymptotically conical self-shrinker with entropy less than or equal to that of a cylinder we show that the link of the asymptotic cone must separat
【机 构】
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UniversityofWisconsinMadison
【出 处】
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International Workshop on Conformal Geometry and Geometric P
论文部分内容阅读
For any asymptotically conical self-shrinker with entropy less than or equal to that of a cylinder we show that the link of the asymptotic cone must separate the unit sphere into exactly two connected components,both diffeomorphic to the self-shrinker.Combining this with recent work of Brendle,we conclude that the round sphere uniquely minimizes the entropy among all non-at two-dimensional self-shrinkers.This is joint work with Jacob Bernstein.
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