Radial wavelet and radon transform on the Heisenberg group
From MaRDI portal
Publication:5413823
DOI10.1080/00036811.2012.750295zbMath1295.43012OpenAlexW2077060902WikidataQ58299668 ScholiaQ58299668MaRDI QIDQ5413823
Publication date: 2 May 2014
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036811.2012.750295
Special integral transforms (Legendre, Hilbert, etc.) (44A15) Harmonic analysis on homogeneous spaces (43A85) Integral operators (47G10)
Related Items
Existence of the mild solution for impulsive neutral stochastic fractional integro-differential inclusions with nonlocal conditions ⋮ Approximate controllability of a neutral stochastic fractional integro-differential inclusion with nonlocal conditions ⋮ Controllability and optimal control for a class of time-delayed fractional stochastic integro-differential systems
Cites Work
- The Radon transform on the Heisenberg group and the transversal Radon transform
- L\({}^ p\) harmonic analysis and Radon transforms on the Heisenberg group
- Continuous wavelets and frames on stratified Lie groups. I
- Fourier analysis on the Heisenberg group. I. Schwartz space
- The Calderón reproducing formula, windowed \(X\)-ray transforms, and Radon transforms in \(L^p\)-spaces
- Admissible wavelets associated with the affine automorphism group of the Siegel upper half-plane
- Admissible wavelets associated with the Heisenberg group
- Convolution-backprojection method for the \(k\)-plane transform, and Calderón's identity for ridgelet transforms
- Admissible wavelets and inverse Radon transform associated with the affine homogeneous Siegel domains of type. II
- Wavelet transforms for semidirect product groups with not necessarily commutative normal subgroups
- Inverse Radon transforms through inverse wavelet transforms
- Harmonic Analysis in Phase Space. (AM-122)
- An Inversion Formula of the Radon Transform on the Heisenberg Group
- INVERSION OF THE RADON TRANSFORM ASSOCIATED WITH THE CLASSICAL DOMAIN OF TYPE ONE
