N202, N219,South Building of AMSS., CAS., Beijing
July 5-13, 2018
Representations of algebraic groups G and their discrete subgroups form a very active research field due to their deep connection and applications to many other parts of mathematics. The discrete or arithmetic subgroups T of algebraic groups are important algebraic and geometric topics; the main goal of automorphic forms is to study harmonic analysis on the homogeneous spaces G=T. When G is a Hermitian Lie group the study of representations and automorphic forms are closely related to complex analysis and complex geometry. The Chinese mathematician Hua Loo-Keng had already realized in the 1940-50’s the importance of harmonic and complex analysis on Hermitian Lie groups and made milestone contribution on the subject. In recent years some important progress has been made by the Chinese mathematicians in representation theory and complex geometry. We propose to organize a school-workshop to give a couple of introductory lectures and to review the progress and formulate new questions. We would like to stimulate more cooperation and interaction between the different research communities in China and promote new progress. This will be a continuation of the spirit and tradition led by Hua Loo-Keng.
Program Committee:
Xiangyu Zhou AMSS
Dihua Jiang University of Minnesota
Genkai Zhang Chalmers University
Invited Speaker:
Lei Zhang National University of Singapore
Kai-Wen Lan University of Minnesota
Dihua Jiang University of Minnesota
Birgit Speh Cornell University
Jingsong Huang HKUST, Hongkong
Pavle Pandzic University of Zagreb, Croatia
Zhu Chenbo National University of Singapore
Siddhartha Sahi Rutgers University
Kai Wang Fudan University
Dongwen Liu Zhejiang University
Zhuohui Zhang Rutgers University, NJ, USA
Zhi Qi Zhejiang University
Eitan Sayag Ben Gurion University
Chufeng Nien Chung Kong University, Taiwan
Binyong Sun AMSS
Jun Yu Peking University
Genkai Zhang Chalmers University