Time-frequency concentration and localization operators associated with the directional short-time Fourier transform
DOI10.1007/s11868-022-00465-8zbMath1493.47056OpenAlexW4281720974WikidataQ114221592 ScholiaQ114221592MaRDI QIDQ2673543
Saifallah Ghobber, Hatem Mejjaoli
Publication date: 10 June 2022
Published in: Journal of Pseudo-Differential Operators and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11868-022-00465-8
directional short-time Fourier transformgeneralized multipliersLandau-Pollak-Slepian operatorquantitative uncertainty principlesgeneralized two-wavelet multipliers
Fourier and Fourier-Stieltjes transforms and other transforms of Fourier type (42B10) Integral operators (47G10) Pseudodifferential operators (47G30)
Cites Work
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- Directional short-time Fourier transform of distributions
- Time-frequency concentration and localization operators in the Dunkl setting
- Orthonormal sequences in \(L^{2}(\mathbb{R}^{d})\) and time frequency localization
- Strong annihilating pairs for the Fourier-Bessel transform
- Wavelet transforms and localization operators
- A trace class operator inequality
- Gabor frames and directional time-frequency analysis
- On Szegö's eigenvalue distribution theorem and non-Hermitian kernels
- The Radon transform.
- Foundations of time-frequency analysis
- A variant of the Hankel multiplier
- Directional short-time Fourier transform
- New uncertainty principles for the continuous Gabor transform and the continuous wavelet transform
- Time-frequency analysis associated with the \(k\)-Hankel Gabor transform on \(\mathbb{R}^d\)
- Spectral theorems associated with the directional short-time Fourier transform
- Directional time-frequency analysis and directional regularity
- Measures of localization and quantitative Nyquist densities
- Uncertainty principles for the continuous Dunkl Gabor transform and the Dunkl continuous wavelet transform
- Wavelet Transforms and Their Applications
- Uncertainty Principles and Signal Recovery
- Interpolation of Linear Operators
- Quantitative uncertainty principles associated with the directional short-time Fourier transform
- Wavelet multipliers and signals
- Sampling time-frequency localized functions and constructing localized time-frequency frames
- Uncertainty principles associated with the directional short-time Fourier transform
- Uncertainty principles for integral operators
- Variations on uncertainty principles for integral operators
- Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty-III: The Dimension of the Space of Essentially Time- and Band-Limited Signals
- Intermediate spaces and interpolation, the complex method
- Dispersion’s Uncertainty Principles Associated with the Directional Short-Time Fourier Transform
- Uncertainty principles in term of supports in Hankel wavelet setting
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