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Department of Mathematics,
University of California San Diego

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Math 258 - Differential Geometry Seminar

Jonathan Zhu

Princeton University

Explicit Lojasiewicz inequalities for mean curvature flow shrinkers

Abstract:

Lojasiewicz inequalities are a popular tool for studying the stability of geometric structures. For mean curvature flow, Schulze used Simon's reduction to the classical Lojasiewicz inequality to study compact tangent flows. For round cylinders, Colding and Minicozzi instead used a direct method to prove Lojasiewicz inequalities. We'll discuss similarly explicit Lojasiewicz inequalities and applications for other shrinking cylinders and Clifford shrinkers.

Host: Luca Spolaor

February 3, 2021

3:00 PM

Zoom link: Meeting ID: 988 8132 1752

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