报告人：王枫副教授 （浙江大学）
时间地点：12月7日，周四，13：00-14：00，3教205.
主持人：朱萌 副教授
报告题目: The existence of Kahler-Einstein metrics on K-polystable Q-Fano varieties with non-positive discrepancies
摘要: We will prove the YTD's conjecture for $Q-$Fano varieties X which has a log smooth resolution $M$ with non-positive discrepancies. At first, we extend Tian's work to the log smooth case. After proving the log K-stability, we get the existence of conic KE metrics on $M$. Then we show that these metrics converges to the singular KE metric on X.This is a joint work with Professsor Tian and Chi Li.
