Representation Theory of Reductive Groups

Chapter 1 Multipliers and a Paley-Wiener Theorem for Real Reductive Groups

Chapter 2 Weyl Group Representations and Nilpotent Orbits

Chapter 3 A Generalization of Casselman’s Submodule Theorem

Chapter 4 Fourier Transforms of Orbits of the Coadjoint Representation

Chapter 5 IL2 — Cohomology for Groups of Real Rank One

Chapter 6 Character Relations between Singular Holomorphic Representations

Chapter 7 A Classification of Unitary Highest Weight Modules

Chapter 8 The Range of the Radon Transform on a Symmetric Space

Chapter 9 Weighted Orbital Integrals

Chapter 10 Reciprocity Laws in the Theory of Dual Pairs

Chapter 11 Characters of the Discrete Series for Pseudo-Riemannian Symmetric Spaces

Chapter 12 All Supercuspidal Representations of SLℓ over a P-Adic Field are Induced

Chapter 13 A Note on Invariant Forms on Locally Symmetric Spaces

Chapter 14 Oscillatory Integrals and their Applications to Harmonic Analysis on Semisimple Lie Groups

Chapter 15 The Kazhdan-Lusztig Conjecture for Real Reductive Groups

Chapter 16 Completeness of Poincaré Series for Automorphic Forms Associated to the Integrable Discrete Series

Chapter 17 Geometric Methods in Representation Theory