We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimple symmetric spaces, including the description of the discrete series, the denition of the Fourier transform, the inversion formula, the Plancherel formula and the Paley{ Wiener theorem
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
Abstract. We give a survey of the present knowledge regarding basic questions in harmonic analysis o...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
We give a survey of the present knowledge regarding basic questions in harmonic analysis on pseudo{R...
We give a survey of the present knowledge regarding basic questions in harmonic analysis on pseudo--...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
The thesis contains a structure theory for semisimple symmetric spaces with applications to related ...
The thesis contains a structure theory for semisimple symmetric spaces with applications to related ...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
Introduction. Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie...
AbstractPaley-Wiener theorems for some types of function spaces on a Riemannian symmetric space are ...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
Abstract. We give a survey of the present knowledge regarding basic questions in harmonic analysis o...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
We give a survey of the present knowledge regarding basic questions in harmonic analysis on pseudo{R...
We give a survey of the present knowledge regarding basic questions in harmonic analysis on pseudo--...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
The thesis contains a structure theory for semisimple symmetric spaces with applications to related ...
The thesis contains a structure theory for semisimple symmetric spaces with applications to related ...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
Let X be a semisimple symmetric space. In previous papers, [8] and [9], we have dened an explicit Fo...
Introduction. Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie...
AbstractPaley-Wiener theorems for some types of function spaces on a Riemannian symmetric space are ...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...
Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie group with an...