Filtration of certain spaces of functions on a reductive symmetric space
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Publication:705320
DOI10.1016/J.JFA.2004.02.006zbMath1060.22004OpenAlexW2025831927MaRDI QIDQ705320
Sofiane Souaifi, Patrick Delorme
Publication date: 26 January 2005
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jfa.2004.02.006
eigenfunctionsinvariant differential operatorsgeneralized principal seriesHarish-Chandra modulesreductive symmetric spacessub-quotient theorem
Cites Work
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- Characters, asymptotic and n-homology of Harish-Chandra modules
- Le théorème de Paley-Wiener invariant pour les groupes de Lie réductifs. (The invariant Paley-Wiener theorem for reductive Lie groups)
- Plancherel formula for reductive symmetric spaces
- Intertwining operators for semisimple groups. II
- Representations of real reductive Lie groups
- Harmonic analysis on real reductive groups. III: The Maass-Selberg relations and the plancherel formula
- Fourier transform on the Schwartz space of a reductive symmetric space
- Meromorphic basis of \(H\)-invariant distribution vectors for generalized principal series of reductive symmetric spaces: Functional equation
- Truncation for reductive symmetric spaces
- The principal series for a reductive symmetric space. II: Eisenstein integrals
- \(H\)-fixed distribution vectors for generalized principal series of reductive symmetric spaces and meromorphic continuation of Eisenstein integrals
- Wave packets in the Schwartz space of a reductive symmetric space
- Fonctions \(\mathbb {D}\)(G/H)-finies sur un espace symétrique réductif. (\(\mathbb {D}\)(G/H)-finite functions on a reductive symmetric space)
- Eisenstein integrals for reductive symmetric spaces: Temperedness, majorations. Small \(B\)-matrix
- Terme constant des fonctions tempérées sur un espace symétrique réductif.
- Harmonic analysis in weighted L2-spaces
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