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Two Versions of Dunkl Linear Canonical Wavelet Transforms and Applications
by
Ghobber, Saifallah
, Mejjaoli, Hatem
in
Comparative analysis
/ Dunkl linear canonical wavelet transform
/ Dunkl transform
/ Fourier analysis
/ Fourier transforms
/ Harmonic analysis
/ linear canonical Dunkl transform
/ Mathematical research
/ Quantum physics
/ Wavelet transforms
2025
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Two Versions of Dunkl Linear Canonical Wavelet Transforms and Applications
by
Ghobber, Saifallah
, Mejjaoli, Hatem
in
Comparative analysis
/ Dunkl linear canonical wavelet transform
/ Dunkl transform
/ Fourier analysis
/ Fourier transforms
/ Harmonic analysis
/ linear canonical Dunkl transform
/ Mathematical research
/ Quantum physics
/ Wavelet transforms
2025
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Do you wish to request the book?
Two Versions of Dunkl Linear Canonical Wavelet Transforms and Applications
by
Ghobber, Saifallah
, Mejjaoli, Hatem
in
Comparative analysis
/ Dunkl linear canonical wavelet transform
/ Dunkl transform
/ Fourier analysis
/ Fourier transforms
/ Harmonic analysis
/ linear canonical Dunkl transform
/ Mathematical research
/ Quantum physics
/ Wavelet transforms
2025
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Two Versions of Dunkl Linear Canonical Wavelet Transforms and Applications
Journal Article
Two Versions of Dunkl Linear Canonical Wavelet Transforms and Applications
2025
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Overview
Among the class of generalized Fourier transformations, the linear canonical transform is of crucial importance, mainly due to its higher degrees of freedom compared to the conventional Fourier and fractional Fourier transforms. In this paper, we will introduce and study two versions of wavelet transforms associated with the linear canonical Dunkl transform. More precisely, we investigate some applications for Dunkl linear canonical wavelet transforms. Next we will introduce and develop the harmonic analysis associated with the Dunkl linear canonical wavelet packets transform. We introduce and study three types of wavelet packets along with their associated wavelet transforms. For each of these transforms, we establish a Plancherel and a reconstruction formula, and we analyze the associated scale-discrete scaling functions.
Publisher
MDPI AG
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