Results 101 to 110 of about 2,118 (146)
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Weyl Transforms Associated with Dunkl Wavelet Transform

Complex Analysis and Operator Theory, 2023
In this paper, the authors define Weyl transforms using the admissible wavelet associated with the Dunkl transform, and provide several inequalities using the Dunkl wavelet transform. They mainly prove that the Weyl transform \(W_\rho\) is bounded and compact for \(p \in [1, 2]\), and unbounded for \(p > 2\).
Prasad, Akhilesh, Verma, Randhir Kumar
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Discrete Jacobi–Dunkl Transform and Approximation Theorems

Mediterranean Journal of Mathematics, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tyr, Othman, Daher, Radouan
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The Dunkl-Hausdorff operators and the Dunkl continuous wavelets transform

Journal of Pseudo-Differential Operators and Applications, 2020
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Radouan Daher, Faouaz Saadi
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Nondeformed Generalized Dunkl Transform on the Line

Mathematical Notes, 2023
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Uncertainty Principles for the Continuous Dunkl Gabor Transform and the Dunkl Continuous Wavelet Transform

Mediterranean Journal of Mathematics, 2008
In this paper we consider the Dunkl operators Tj, j = 1, . . . , d, on \(\mathbb {R}^d\) and the harmonic analysis associated with these operators. We define a continuous Dunkl Gabor transform, involving the Dunkl translation operator, by proceeding as mentioned in [20] by C.Wojciech and G. Gigante.
Hatem Mejjaoli, Nadia Sraieb
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Boundedness of Dunkl–Riesz transforms on Dunkl–Besov spaces

Illinois Journal of Mathematics
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Lee, Ming-Yi   +2 more
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On Some Theorems of the Dunkl—Lipschitz Class for the Dunkl Transform

Lobachevskii Journal of Mathematics, 2019
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El Hamma, Mohamed, Daher, Radouan
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Solution of Integral Equations by Dunkl and Distributional Dunkl Transform

Journal of the Indian Mathematical Society, 2018
The paper investigates the Dunkl transform and distributional Dunkl transform and the basic properties as convolution. The integral equations such as Volterra integral equation of first and second kind and Abel integral equation are solved by using dunkl transform.
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On the Linear Canonical Jacobi–Dunkl Transform

Mediterranean Journal of Mathematics
In the recent past, the linear canonical transform has been extensively examined in various contexts by substituting the conventional Fourier transform with a generalized counterpart, such as the linear canonical Hankel transform, linear canonical Fourier-Bessel transform, linear canonical Dunkl transform and linear canonical Stockwell transform.
Iness Haouala, Ahmed Saoudi
openaire   +1 more source

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