Arithmetic Groups and Automorphic Forms
Vienna, Austria, Erwin Schrödinger International Institute for Mathematical Physics
January 27 - February 2, 2002
The workshop will focus on recent developments in the theory of automorphic forms, particularly those involving interactions with geometry, number theory and representation theory. It is intended to include the following topics:
Schedule
| Monday, January 28 | |
| 9:30 | S. Kudla: Integrals of Borcherds forms |
| 11:00 | J.-P. Labesse: The principles of trace formula stabilization |
| 15:00 | M. Harris: Congruences between endoscopic and stable forms on unitary groups |
| 16:30 | J. Schwermer: On the Eisenstein cohomology of arithmetic groups |
| Tuesday, January 29 | |
| 9:30 | H. Carayol: Cohomological realization of some Maass-type automorphic representations |
| 11:00 | J. Burgos: Arithmetic Chow rings of non compact Shimura varieties |
| 15:00 | J. Cogdell: On lifting from classical groups to Gln |
| 16:30 | U. Weselmann: The twisted topological trace formula and liftings from GSp4 to GL4 and GL5 |
| Wednesday, January 30 | |
| 9:30 | J. Tilouine: Modularity of certain rank form symplectic Galois representations |
| 11:00 | G. Harder: Eisenstein cohomology and mixed motives |
| Thursday, January 31 | |
| 9:30 | V. Heiermann: Special representations and spectral ^Kdecomposition for a p-adic group |
| 11:00 | S. Rallis:Automorphic Descent and the Relative Trace Formula for Classical Groups |
| 15:00 | J. Mahnkopf: Cohomology of arithmetic groups, parabolic subgroups and special values of L-functions for GLn |
| 16:30 | L. Ji: Scattering flats and matrices of locally symmetric spaces |
Organizer: Joachim Schwermer
Institut für Mathematik, Universität Wien, Strudlhofgasse 4, A-1090 Wien
___________________________________________________________________________
For further information please contact: Joachim.Schwermer@univie.ac.at or the secretary of the Erwin Schrödinger Institute
via secr@esi.ac.at.
_____________________________________________________________________