A note on the arithmeitc of the orthogonal group
A note on the automorphisms of a WAP-compactification.
A note on the Bohr compactification.
A note on the embedding of topological semigroups.
A note on the exponential map and regular points in a reductive complex Lie group
A note on the global Langlands conjecture.
A note on the linear cycle space for groups of Hermitian type.
A note on the location of joint discontinuity.
A note on the support of right invariant measures.
A note on the WAP-compactification of groups.
A note on topological model theory
A note on trilinear forms for reducible representations and Beilinson's conjectures
We extend Prasad’s results on the existence of trilinear forms on representations of of a local field, by permitting one or more of the representations to be reducible principal series, with infinite-dimensional irreducible quotient. We apply this in a global setting to compute (unconditionally) the dimensions of the subspaces of motivic cohomology of the product of two modular curves constructed by Beilinson.
A notion of open generalized morphism that carries amenability.
A Paley-Wiener theorem for nilpotent Lie groups. (Un théorème de Paley-Wiener pour les groupes de Lie nilpotents.)
A Paley-Wiener theorem for step two nilpotent Lie groups.
It is an interesting open problem to establish Paley-Wiener theorems for general nilpotent Lie groups. The aim of this paper is to prove one such theorem for step two nilpotent Lie groups which is analogous to the Paley-Wiener theorem for the Heisenberg group proved in [4].
A Paley-Wiener theorem on NA harmonic spaces
Let N be an H-type group and consider its one-dimensional solvable extension NA, equipped with a suitable left-invariant Riemannian metric. We prove a Paley-Wiener theorem for nonradial functions on NA supported in a set whose boundary is a horocycle of the form Na, a ∈ A.
A partial classification result for noncommutative tori.
A Perron FrobeniusTheory for Representations of Locally Compact Abelian Groups.
A Plancherel measure for the discrete Heisenberg group
A Poisson kernel on Heisenberg type nilpotent groups