On theorems of Hardy, Gelfand-Shilov and Beurling for semisimple groups
From MaRDI portal
Publication:1885493
DOI10.2977/prims/1145475806zbMath1050.22014OpenAlexW2079575703MaRDI QIDQ1885493
Publication date: 5 November 2004
Published in: Publications of the Research Institute for Mathematical Sciences, Kyoto University (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2977/prims/1145475806
Analysis on real and complex Lie groups (22E30) Fourier and Fourier-Stieltjes transforms on nonabelian groups and on semigroups, etc. (43A30)
Related Items (5)
An Analogue of Beurling's Theorem for the Heisenberg Group ⋮ An analogue of Beurling's theorem for the Laguerre hypergroup ⋮ On theorems of Beurling and Cowling-Price for certain nilpotent Lie groups ⋮ Beurling's theorem for nilpotent Lie groups ⋮ HARDY AND MIYACHI THEOREMS FOR HEISENBERG MOTION GROUPS
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The heat kernel and Hardy's theorem on symmetric spaces of noncompact type
- The representation theory of SL(2,R), a non-infinitesimal approach
- Sharp estimates for some functions of the Laplacian on noncompact symmetric spaces
- A uniqueness theorem of Beurling for Fourier transform pairs
- An analogue of the Hardy theorem for the Cartan motion group
- The uncertainty principle: A mathematical survey
- Hermite functions and uncertainty principles for the Fourier and the windowed Fourier trans\-forms.
- Hardy's uncertainty principle on semisimple groups
- A complete analogue of Hardy's theorem on \(SL_2(\mathbb{R})\) and characterization of the heat kernel
- Generalized spectral projections on symmetric spaces of noncompact type: Paley-Wiener theorems
- Heat kernel and Green function estimates on noncompact symmetric spaces
- The uncertainty principle on Riemannian symmetric spaces of the noncompact type
- 𝐿^{𝑝} version of Hardy’s theorem on semisimple Lie groups
- Composition Series and Intertwining Operators for the Spherical Principal Series. I
- Hardy's Uncertainty Principle on Certain Lie Groups
- A complete analogue of Hardy's theorem on semisimple Lie groups
- A Generalization of the Theorem of Hardy: A Most General Version of the Uncertainty Principle for Fourier Integrals
- A Theorem Concerning Fourier Transforms
- An analogue of Hardy’s theorem for semi-simple Lie groups
- Uncertainty principles on two step nilpotent Lie groups
This page was built for publication: On theorems of Hardy, Gelfand-Shilov and Beurling for semisimple groups