报告人:  林爱津（国防科技大学）

日  期: 2019年7月27日

时  间: 上午10:30

地  点: 理科楼 LD202

摘  要: Geometric flows are powerful tools to find canonical metrics on a given manifold. For example, R. Hamilton introduced the Ricci flow, which had been used to prove the uniformization theorem and solve the Poincaré conjecture. In addition, there are other geometric flows such as the Yamabe flow introduced by R. Hamilton, the Calabi flow introduced by E. Calabi and so on. Motivated by the idea of Hamilton, Feng Luo introduced the combinatorial Ricci flow and the combinatorial Yamabe flow. In 2012 Huabin Ge introduced the combinatorial Calabi flow in his thesis. In this talk, we will discuss related problems and our work on the combinatorial geometric flows.

报告人简介：林爱津，国防科技大学数学系副教授，应用数学教研室副主任，美国《数学评论》评论员。2006年毕业于重庆大学，2013年毕业于北京大学数学科学学院获博士学位。研究方向为微分几何及其应用，研究成果发表于Advance in Mathematics, Journal of Functional Analysis, Journal of Geometric Analysis等SCI期刊。

学院联系人:周恒宇

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