2019 Thematic Program (I)
Analytic Grothendieck Riemann Roch Theorem and More
[TMCSC]
March 26-27, 2019
W303 School of Mathematics, Sichuan University
SPEAKER
Xiang Tang (Washington University in St. Louis)
ABSTRACT
Class I: Analytic Grothendieck Riemann Roch Theorem
In this talk, we will introduce an interesting index problem naturally associated to the Arveson-Douglas conjecture in functional analysis. This index problem is a generalization of the classical Toeplitz index theorem, and connects to many different branches of Mathematics. In particular, it can be viewed as an analytic version of the Grothendieck Riemann Roch theorem. This is joint work with R. Douglas,M. Jabbari, and G. Yu.
Class II: Hochschild Homology of Proper Lie Groupoids
Hochschild homology provides the algebraic model for differential forms. In this talk, we will report our recent study of Hochschild homology of proper Lie groupoids. This is joint work with M. Pflaum, and H. Posthuma.
ORGANIZERD BY
An-Min Li (Chair) (Sichuan University)
Bohui Chen (Sichuan University)
Xiaojun Chen (Sichuan University)
Farkhod Eshmatov (Sichuan University)
Wenchuan Hu (Sichuan University)
Raphael Ponge (Sichuan University)
SUPPORTED BY
Natural Science Foundation of China
School of Mathematics, Sichuan University
Tianyuan Mathematical Center in Southwest China
LECTURE NOTES
TMCSC190326a_Xiang Tang_Analytic Grothendieck Riemann Roch Theorem
VIDEOS
- Analytic Grothendieck Riemann Roch Theorem
- 16:00 - 18:00, 2019-03-26 at W303 School of Mathematics
- Xiang Tang (Washington University in St. Louis)