Research Seminar: The wonderful compactification and applications
Time: 14:15-16:00
Room: WSC-N-U-3.05
In the current semester, we will study the wonderful compactification and some of its applications. The most important example of wonderful compactification is a smooth projective compactification of a semi-simple linear algebraic group of adjoint type (e.g. $PGL_n$). We will study these compactifications from different points of view (and in a slightly more general setting), and in the last few talks of the seminar will look at an application, due to Bezrukavnikov and Kazhdan, to the representation theory of $p$-adic groups.
Program: pdf (updated January 16, 2013)
Talks
Termin | Vortragender | Titel |
---|---|---|
18.10.2012 | Ulrich Görtz | Overview (and distribution of talks) |
25.10.2012 | Christian Kappen | Representation theory of reductive groups |
8.11.2012 | Felix Grelak | Preliminaries |
15.11.2012 | Oliver Bräunling | Construction of the compactification |
22.11.2012 | Ulrich Terstiege | Properties of the compactification |
29.11.2012 | Andre Chatzistamatiou | Positive characteristic, line bundles |
6.12.2012 | Haifeng Wu | Frobenius splitting |
13.12.2012 | Ishai Dan-Cohen | An example: Counting quadrics |
20.12.2012 | Viet-Cuong Do | Reductive embeddings |
10.1.2013 | No talk | |
17.1.2013 | Fabian Sander | Geometry of second adjointness I |
24.1.2013 | Jochen Heinloth | Geometry of second adjointness II |
31.1.2013 | Vytautas Paskunas | Geometry of second adjointness III |
7.2.2013 | Shu Sasaki | Geometry of second adjointness IV |