海天学者系列报告

报告题目：Hermitian geometry on resolvent set

报告人：Rongwei Yang（杨容伟）

报告时间：2017年1月5日（星期四） 上午 9:00-10:00

          2017年1月12日（星期四）上午 9:00-10:00

报告地点：创新园大厦A1101

校内联系人：杨义新  电话：84708351-8135

报告内容：Spectral theory is a central ingredient in operator theory. But it is ineffective on quasi-nilpotent operator (whose spectrum is the single point 0). In a joint work with R. Douglas, new Hermitian metrics are defined on the resolvent set, and it is shown that the set of blow up rates of the metrics at 0 is a good measure of V's lattice of hyper-invariant subspaces. In addition, some familiar objects, such as eigenvector or inner function, can be rediscovered by this metric.

报告人简介：Rongwei Yang is a Professor of Mathematics at State University of New York at Albany, USA. His research interests include: multi-variable operator theory, several vomplex variables, Hermitian bundles, Kahler geometry on Stein domains, Chern-Weil homomorphism, cyclic cohomology.

                                                                                             437ccm必赢国际首页欢迎您

2016年12月16日