We give a survey of the present knowledge regarding basic questions in harmonic analysis on pseudo--Riemannian symmetric spaces G/H, where G is a semisimple Lie group: The definition of the Fourier transform, the Plancherel formula, the inversion 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 present knowledge regarding basic questions in harmonic analysis on pseudo{R...
Abstract. We give a survey of the present knowledge regarding basic questions in harmonic analysis o...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
Introduction. Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transforms on nonco...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transforms on nonco...
These notes began as lectures that I intended to deliver in Edinburgh in April, 1999. Unfortunately ...
Let (M = G/H; g) denote a four-dimensional pseudo-Riemannian generalized symmetric space and g = m +...
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 present knowledge regarding basic questions in harmonic analysis on pseudo{R...
Abstract. We give a survey of the present knowledge regarding basic questions in harmonic analysis o...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a relatively non-technical survey of some recent advances in the Fourier theory for semisimp...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
Introduction. Let G=H be a semisimple symmetric space, that is, G is a connected semisimple real Lie...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transforms on nonco...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transforms on nonco...
These notes began as lectures that I intended to deliver in Edinburgh in April, 1999. Unfortunately ...
Let (M = G/H; g) denote a four-dimensional pseudo-Riemannian generalized symmetric space and g = m +...
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...
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