题目：The Dual Minkowski Problem for Unbounded Closed Convex Sets

报告人🧑‍🎨：Professor Deping Ye （Memorial University of Newfoundland）

时间：2023年5月30日15👲🏽：30-16:30

地点：致远楼101室

Abstract: A central problem in convex geometry is to characterize the surface area measure of convex bodies. This is the well-known Minkowski problem which has found fundamental applications in analysis, PDEs, computer sciences.  Similar questions can be asked for unbounded convex sets, which are closely related to log-concave functions and convex hypersurfaces. These unbounded convex sets play important roles in analysis, probability, algebraic geometry, etc. In this talk, I will talk about some recent progress on these problems with concentration on a special case: the dual Minkowski problem for unbounded closed convex sets. I will discuss how to set up  this problem and explain our existence of solutions to this problem.

Deping Ye

教授简介🧄：2000年本科毕业于山东大学🏤，2000-2003年在浙江大学读研🧗🏻，2009年博士毕业于美国Case Western Reserve University，现为加拿大Memorial University of Newfoundland终身教授🌠，主持加拿大国家自然科学基金(NSERC)项目3项 。于2017年获得JMAA Ames奖🧑🏽‍🦰。 长期从事凸几何分析，几何和泛函不等式🤴🏼， 随机矩阵，量子信息理论， 和统计学等领域的研究👨‍👩‍👦‍👦👩🏼‍🚒。 已在国际著名期刊 Comm. Pure Appl. Math., Adv. Math., Math. Ann., J. Funct. Anal.🧏‍♂️，Calc. Var. Partial Differential Equations 等杂志上发表论文近40篇。

欢迎广大师生参加📅！