题目：On recent results of polarized endomorphisms
报告人：Sheng MENG 国立新加坡大学
摘要：Let X be a normal projective variety over an algebraically closed field k of characteristic 0. We consider a polarized endomorphism f of X, that is f^*L =qL for some ample Cartier divisor L and q>1.In this talk, we’ll first give a rough characterization of X related to its singularities, canonical divisor, MRC fibration and Albanese map, etc. We’ll then show that one can run the minimal model program (MMP) f-equivariantly, after replacing f by a positive power, for a mildly singular X.Some applications will also be mentioned including the characterizations of log Calabi-Yau and toric varieties.