On the homology of Lie groups made discrete.
On the homology of SL..., a complement.
On the howe duality conjecture
On the image of a generalized -plane transform on .
On the infinitesimal kernel of irreducible representations of nilpotent Lie groups
On the integration theorem for Lie groupoids
On the inverse Abel transforms for certain Riemannian symmetric spaces of rank 2.
On the irreducibility and inequivalence of unitary representations of gauge groups
On the Irreducibility of Flensted-Jensen's Fundamental Series Representations for Semisimple Symmetric Spaces.
On the Irreducibility of Unitary Principal Series Representations.
On the Iwahori-Matsumoto involution and applications
On the Iwahori-spherical discrete series for -adic Chevalley groups; formal degrees and -packets
On the Lie algebra of holomorphic infinitesimal isometries of some classical complex symmetric Banach manifolds
The Banach-Lie algebras ℌκ of all holomorphic infinitesimal isometries of the classical symmetric complex Banach manifolds of compact type (κ = 1) and non compact type (κ = −1) associated with a complex JB*-triple Z are considered and the Lie ideal structure of ℌκ is studied.
On the Link Space of a Gorenstein Quasihomogeneous Surface Singularity.
On the Liouville property for sublaplacians
On the local constancy of characters.
On the local theta-correspondence.
On the minimal canonical realizations of the Lie algebra
On the Moment Map of a Multiplicity Free Action
The purpose of this note is to show that the Orbit Conjecture of C. Benson, J. Jenkins, R. L. Lipsman and G. Ratcliff [BJLR1] is true. Another proof of that fact has been given by those authors in [BJLR2]. Their proof is based on their earlier results, announced together with the conjecture in [BJLR1]. We follow another path: using a geometric quantization result of Guillemin-Sternberg [G-S] we reduce the conjecture to a similar statement for a projective space, which is a special case of a characterization...
On the Moore formula of compact nilmanifolds.