These series of expository lectures will survey fundamental tools and methods in operator algebras and representation theory.
Erik P. van den Ban (Utrecht U.)
Jan Frahm (Aarhus U.)
David Vogan (MIT)
| 8/16 | D. Vogan | What the Langlands classification tells you, and a little about why it's true | Recording | |
| 8/18 | D. Vogan | How unitary representations sit in the Langlands classification, and $K$-theory for $G$-representations | Recording | Slides |
| 8/23 | J. Frahm | The Plancherel formula for real reductive groups: Examples | Recording | Slides |
| 8/25 | J. Frahm | The Plancherel formula for real reductive groups: The general case | Recording | Slides |
| 8/30 | E. van den Ban | The Plancherel formulas for reductive groups, symmetric spaces and Whittaker functions I. Distribution vectors and Fourier transform | Recording | Slides |
| 9/01 | E. van den Ban | The Plancherel formulas for reductive groups, symmetric spaces and Whittaker functions II. A common strategy of proof | Recording | Slides |
Tyrone Crisp (U. of Maine)
Siegfried Echterhoff (U. of Münster)
Peter Hochs (Radboud U.)
| 5/21 | S. Echterhoff | A quick introduction to C*-algebras | Recording | Slides |
| 5/24 | P. Hochs | Hilbert C*-modules | Recording | Slides |
| 5/31 | S. Echterhoff | The Mackey-Rieffel-Green machine | Recording | Slides |
| 6/07 | T. Crisp | C*-algebras of reductive groups, I | Recording | |
| 6/14 | T. Crisp | C*-algebras of reductive groups, II | Recording | Slides |
| 6/18 | P. Hochs | K-theory of C*-algebras | Recording | Slides |