Cuspidal discrete series for semisimple symmetric spaces

Author:

Andersen Nils Byrial,Flensted-Jensen Mogens,Schlichtkrull Henrik

Publisher

Elsevier BV

Subject

Analysis

Reference19 articles.

1. Paley–Wiener theorems for hyperbolic spaces;Andersen;J. Funct. Anal.,2001

2. The principal series for a reductive symmetric space. II. Eisenstein integrals;van den Ban;J. Funct. Anal.,1992

3. E. van den Ban, J. Kuit, in preparation.

4. E. van den Ban, J. Kuit, H. Schlichtkrull, in preparation.

5. Expansions for Eisenstein integrals on semisimple symmetric spaces;van den Ban;Ark. Mat.,1997

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1. The notion of cusp forms for a class of reductive symmetric spaces of split rank 1;Kyoto Journal of Mathematics;2019-06-01

2. K-invariant cusp forms for reductive symmetric spaces of split rank one;Forum Mathematicum;2019-03-01

3. Asymptotics for the Radon transform on hyperbolic spaces;Tambov University Reports. Series: Natural and Technical Sciences;2019

4. Cuspidal integrals for SL(3)∕Kϵ;Indagationes Mathematicae;2018-10

5. Cusp forms for reductive symmetric spaces of split rank one;Representation Theory of the American Mathematical Society;2017-11-14

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