报告题目：The Chern-Ricci flow on some Hermitian manifolds

报告简介：

In this talk, we first give a general introduction to the Chern-Ricci flow(CRF). Then we will mention the rough classification of minimal complex surfaces $M$ in terms of Kodaira dimension, and introduce the CRF behaviors in the cases of $\mathrm{Kod}(M)=0$, $\mathrm{Kod}(M)=1$ and $\mathrm{Kod}(M)=2$, repectively. As for the case of $\mathrm{Kod}(M)=-\infty$, we can prove that, CRF on the Inoue surface $S$, after an initial conformal change, always collapses $S$ to a circle at infinite time, in the sense of Gromov-Hausdorff (joint with Prof. Fang, Prof. Tosatti and Prof. Weinkove). We remark that the similar results hold on some class of Oeljeklaus-Toma manifolds.

报告人：郑涛 博士后，北京理工大学数学与统计学院

报告时间：

2016年5月26日（星期四）上午10:30

报告地点：

扬州大学瘦西湖校区数学科学学院38号楼一楼报告厅

主办单位：

扬州大学数学科学学院

欢迎广大师生参加！