Riemann-Hilbert correspondence, representations of spherical DAHA, and P=W phenomenon
By Yan Soibelman
Chi-independence for moduli spaces of one-dimensional sheaves on symplectic surfaces
By Olivier Schiffmann
By Marko Tadic
Appears in collection : Reductive groups and automorphic forms. Dedicated to the French school of automorphic forms and in memory of Roger Godement.
J. Arthur has classified irreducible tempered representations of classical p-adic groups. C. Moeglin has singled out parameters of cuspidal representations among them. Further, she gave a simple formula forcuspidal reducibilities (in the generalised rank one). In our talk, we shall discuss possibility of describing unitarizability of classical p-adic groups (in the case of any generalised rank) based only on the cuspidal reducibilities, and explain how one can get this in the case of generalised rank three.