Primitive Ideals and Orbital Integrals in Complex Classical Groups.
Unitary Representations of Reductive Lie Groups
One of the fundamental problems of abstract harmonic analysis is the determination of the irreducible unitary representations of simple Lie groups. After recalling why this problem is of interest, we discuss the present state of knowledge about it. In the language of Kirillov and Kostant, the problem finally is to «quantize» nilpotent coadjoint orbits.
Unitary representations with non-zero cohomology
A Generalized ...-Invariant for the Primitive Spectrum of a Semisimple Lie Algebra.
Ordering of the Primitive Spectrum of a Semisimple Lie Algebra.
The unitary dual of G2.
Gelfand-Kirillov Dimension for Harish-Chandra Modules.
Irreducible Characters of Semisimple Lie Groups III. Proof of Kazhdan-Lusztig Conjecture in the Integral Case.
The unitary dual of GL(n) over an archimedean field.
Singularities of Closures of K-orbits on Flag Manifolds.
On the classification of unitary representations of reductive Lie groups.
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