报告人简介：

Chung Yeong Chyuan（钟永权），吉林大学教授，博士生导师，2017年博士毕业于Texas A&M University，之后在波兰科学院和莱顿大学进行博士后研究。主要从事非交换几何与算子代数方面的研究，相关论文发表在J. Funct. Anal.，J. Noncommut. Geom.等期刊上。

报告简介：

Uniform Roe algebras encode the large-scale geometry of metric spaces. In this talk, I will discuss to what extent the exponent p is remembered by Morita equivalence of l^p uniform Roe algebras. For infinite bounded-geometry metric spaces X and Y, we show that B_u^p(X) and B_u^q(Y) cannot be Morita equivalent when 1\leq p<q<\infty. The main idea is to transport minimal left ideals through a Morita equivalence and obtain complemented embeddings between classical sequence spaces; standard Banach space facts then forces the exponents to agree. I will also explain the relationship between the endpoint cases p=0 and p=\infty, and indicate how these results fit into a broader Morita rigidity classification.