2014
|
Upcoming Seminars at 4:30 p.m. in the Fields
Institute, Room 210
|
April 25 |
Zhifeng Peng, University of Toronto
Multiplcity conjecture of discrete series and stable trace formula
Let G be a K-group over $\mathbf{Q}$, I will prove the Kottwitz multiplicity
conjecture of discrete series, and I will directly stablize the spectal
side of local trace formula in the general Archimedean case. In particularly,
I will construct the spectal side of stable local trace trace in the
special case.
|
2013-14
|
Past Seminars at 4:30 p.m. in the Fields Institute,
Library
|
April 11 |
Chung Pang Mok, McMaster
University
Introduction to the geometric Langlands program and the geometrization
of trace formula (III) |
March 21 |
Chung Pang Mok, McMaster
University
Introduction to the geometric Langlands program and the geometrization
of trace formula (II) |
March 7 |
Chung Pang Mok, McMaster
University
Introduction to the geometric Langlands program and the geometrization
of trace formula (I)
|
Feb. 28 |
Bin Xu, University of Toronto
Introduction to the work of Moeglin (IV) |
Feb. 21 |
Bin Xu, University of Toronto
Introduction to the work of Moeglin (III) |
Feb. 7 |
Bin Xu, University of Toronto
Introduction to the work of Moeglin (II)
|
Jan. 17 |
Bin Xu, University of Toronto
Introduction to the work of Moeglin (I)
|
Dec. |
Also there will be no seminars
for the weeks in December. |
Wed., Nov. 27 |
Chung Pang Mok, McMaster University
Introduction to endoscopy correspondence, after Dihua Jiang
We give an introduction to the ideas of Dihua Jiang on the construction
of endoscopy correspondence, that generalizes the formalism of theta
correspondence and the automorphic descent method in the works of
of Ginzburg, Jiang, Rallis, Soudry.
|
Wed., Nov 20 |
There will be no seminar |
Wed.,Nov 13 |
There will be no seminar |
Wed., Nov. 6 |
Chung Pang Mok, McMaster University
Overview and organization of the automorphic forms seminars
|