研讨班报告

微分几何研讨班:Kleinian groups of small critical exponent

发布时间:2021-12-29
 

中科院数学与系统科学研究院

数学研究所

学术报告

微分几何研讨班

 

报告人: 汪湜 博士(Michigan State University)

题  目:Kleinian groups of small critical exponent

时  间:2021.12.29(星期三),09:00-10:00

地  点:南楼N204室  腾讯会议:645 169 421

摘  要:For a finitely generated discrete isometry group of a real hyperbolic space, the critical exponent measures the exponential growth rate of its orbit, or equivalently, it is the Hausdorff dimension of the conical limit set. In this talk, I will present joint work with Beibei Liu, we show that if the critical exponent is small enough, then the group is convex cocompact and virtually free. This partly answers a question of Kapovich.

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