Amrein-Berthier and Logvinenko-Sereda uncertainty principles for the Hankel-Stockwell transform
DOI10.1007/S11868-021-00427-6zbMath1479.42015OpenAlexW3203070187MaRDI QIDQ825099
Nadia Ben Hamadi, Zineb Hafirassou
Publication date: 17 December 2021
Published in: Journal of Pseudo-Differential Operators and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11868-021-00427-6
Nontrigonometric harmonic analysis involving wavelets and other special systems (42C40) Special integral transforms (Legendre, Hilbert, etc.) (44A15) Signal theory (characterization, reconstruction, filtering, etc.) (94A12) Fourier and Fourier-Stieltjes transforms and other transforms of Fourier type (42A38) Special ordinary differential equations (Mathieu, Hill, Bessel, etc.) (34B30)
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Cites Work
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- Strong annihilating pairs for the Fourier-Bessel transform
- Time-frequency mean and variance sequences of orthonormal bases
- On Fourier transforms of functions supported on sets of finite Lebesgue measure
- A remark on the uncertainty principle for Hilbertian basis
- On support properties of Lsup(p)-functions and their Fourier transforms
- Phase space localization of Riesz bases for \(L^2(\mathbb{R}^d)\)
- New uncertainty principles for the continuous Gabor transform and the continuous wavelet transform
- The Logvinenko–Sereda theorem for the Fourier–Bessel transform
- A Theorem Concerning Fourier Transforms
- Local Price uncertainty principle and time-frequency localization operators for the Hankel–Stockwell transform
- Uncertainty principles for integral operators
- Integral Equations Associated with Hankel Convolutions
- An Inversion Theorem for Hankel Transforms
- ON THE MEAN INVERSION OF FOURIER AND HANKEL TRANSFORMS
- Uncertainty principles for the continuous wavelet transform in the Hankel setting
- Uncertainty principles in term of supports in Hankel wavelet setting
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