International audienceWe form wave packets in the Schwartz space of a reductive p-adic symmetric space for certain famillies of tempered functions. We show how to construct such families from Eisenstein integrals
Let X =G/H be a reductive symmetric space and K a maximal compact subgroup of G. We study Fourier t...
Abstract. In this paper a strong form of the Stone-von Neumann property of the Heisenberg representa...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
International audienceWe form wave packets in the Schwartz space of a reductive p-adic symmetric spa...
RésuméWe study holomorphic families ofK-finite eigenfunctions on symmetric spacesG/H, called functio...
In harmonic analysis on a reductive symmetric space X an important role is played by families of gen...
In this paper we develop a theory of Eisenstein integrals related to the principal series for a redu...
RésuméSharp majorations for the meromorphic continuation of Eisenstein integrals for reductive symme...
We obtain the Plancherel decomposition for a reductive symmetric space in the sense of representati...
We construct minimal Eisenstein integrals for a reductive symmetric space G/H as matrix coefficients...
International audienceThe final goal of the present work is to extend the Fourier transform on the...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
A survey of joint work with Henrik Schlichtkrull on the induction of certain relations among (parti...
We prove the Plancherel formula for spherical Schwartz functions on a reductive symmetric space. Ou...
AbstractThis paper studies the asymptotic expansions of spherical functions on symmetric spaces and ...
Let X =G/H be a reductive symmetric space and K a maximal compact subgroup of G. We study Fourier t...
Abstract. In this paper a strong form of the Stone-von Neumann property of the Heisenberg representa...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
International audienceWe form wave packets in the Schwartz space of a reductive p-adic symmetric spa...
RésuméWe study holomorphic families ofK-finite eigenfunctions on symmetric spacesG/H, called functio...
In harmonic analysis on a reductive symmetric space X an important role is played by families of gen...
In this paper we develop a theory of Eisenstein integrals related to the principal series for a redu...
RésuméSharp majorations for the meromorphic continuation of Eisenstein integrals for reductive symme...
We obtain the Plancherel decomposition for a reductive symmetric space in the sense of representati...
We construct minimal Eisenstein integrals for a reductive symmetric space G/H as matrix coefficients...
International audienceThe final goal of the present work is to extend the Fourier transform on the...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
A survey of joint work with Henrik Schlichtkrull on the induction of certain relations among (parti...
We prove the Plancherel formula for spherical Schwartz functions on a reductive symmetric space. Ou...
AbstractThis paper studies the asymptotic expansions of spherical functions on symmetric spaces and ...
Let X =G/H be a reductive symmetric space and K a maximal compact subgroup of G. We study Fourier t...
Abstract. In this paper a strong form of the Stone-von Neumann property of the Heisenberg representa...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
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