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马力:volume growth of translators and Bernstein theorem(1.8)
【 作者:  校对时间:2020年01月06日 08:54  访问次数: 】

报告人:马力 北京科技大学教授





  报告摘要:In this talk, we first review some facts about mean curvature flow in the Euclidean space Rn+k . Then via a use of maximum principle for heat equation, we consider a height estimate under the volume growth of translators in Rn+1. We show that under some volume growth, the potential function of the translator has no bound from below. We also give a new proof of the Bernstein theorem about minimal surfaces. New questions are posed for related minimal surfaces in Rn+1 with singular metrics.


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