题目：Okounkov Bodies and Volume Comparison for Kahler Manifolds with Positive Ricci Curvature

报告人👩🏻‍🚀👮‍♂️：张科伟 讲师 （北京师范大学） 

地点：腾讯会议室

时间🎉：2021年7月8日 8:30-9:30

摘要🤵🏻👳🏻：In this talk we will show that the volume of compact Kahler manifold with positive Ricci curvature cannot be bigger than the volume of the complex projective space. The proof requires some construction from convex geometry that goes back to Okounkov. The entire argument is purely algebraic and is quite different from the analogous Bishop's sphere theorem in Riemannian geometry. 

腾讯会议💐🏦：https://meeting.tencent.com/s/R6zVgxUAtefr

会议 ID👮🏽‍♀️：200 675 328

All are welcome!