Number Theory Seminar
Building 15, Room 104
Towards a p-adic Deligne– Lusztig theory
The seminal work of Deligne and Lusztig on the representations of finite reductive groups has influenced an industry studying parallel constructions in the same theme. In 1979, Lusztig proposed a conjectural analogue of Deligne–Lusztig theory for p-adic groups. In this talk, we will discuss new cohomological techniques that allow one to make progress in Lusztig's program by studying similar constructions for unipotent groups.
For more information, please contact Mathematics Dept. by phone at 626-395-4335 or by email at [email protected].
Event Series
Number Theory Seminar Series
Event Sponsors