The seminar is jointly organized Dan Bump and Nat Thiem. For more information contact us at thiem@math.stanford.edu.
This seminar covers topics ranging from arithmetic applications of automorphic forms and automorphic representations to the combinatorics of representation theory and of Lie type.
This Winter quarter, Dan Bump and Nat Thiem will be giving a series of lectures on Hecke algebras. The lectures should be for the most part self-contained (perhaps in pairs or triples), and should cover a variety of Hecke algebras defined over finite fields and local fields.
Further information about upcoming seminars and people in the math department can be found at the Stanford Math Department Home Page.
DATE |
SPEAKER |
TITLE |
| January 16 | Dan Bump (Stanford University) |
Seminar on Hecke algebras |
| January 23 | Dan Bump (Stanford University) |
Commutative Hecke algebras |
| January 30 | |
No Seminar |
| February 6 | Nat Thiem (Stanford University) |
Hecke algebras over finite fields |
| February 13 | Nat Thiem (Stanford University) |
Hecke algebras and crystal graphs |
| February 20 | Daniel Bump (Stanford University) |
Hecke algebras and symmetric function theory |
| February 27 | Daniel Bump (Stanford University) |
Spherical Hecke algebras |
| March 6 | Nat Thiem (Stanford University) |
The representation theory of unipotent Hecke algebras |
| March 13 | Daniel Bump (Stanford University) |
Generalized Tits' systems and affine Weyl groups | April 17 | Daniel Bump (Stanford University) |
Hecke Algebras and Quantum Groups |
| April 24 | Daniel Bump (Stanford University) |
Hecke Algebras Quantum Groups (continued) |
| May 1 | Daniel Bump (Stanford University) |
Hecke Algebras Quantum Groups (continued) |
| May 8 | Ryan Vinroot (University of Arizona) |
Extending real-valued characters of finite general linear and unitary groups |
| May 15 | Shamgar Gurevich (Berkeley) |
Canonical quantization of symplectic vector spaces over a finite field |
DATE |
SPEAKER |
TITLE |
| October 10 | Kazim Buyukboduk (Stanford University) |
$\Lambda$-adic Kolyvagin systems |
| October 17 | Dan Bump (Stanford University) |
The Casselman-Shalika formula I |
| October 24 | Dan Bump (Stanford University) |
The Casselman-Shalika formula II |
| October 31 | Shamgar Gurevich (UC-Berkeley) |
Exponential sums and the geometric Weil representation |
| November 7 | Alex Gamburd (UC Santa Cruz) |
Sum-product estimates, expanders, and sieving |
| November 14 | Martin Weissman (UC Santa Cruz) |
Multiplying Modular Forms |