Results 231 to 240 of about 2,040,052 (266)
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Linear canonical deformed Hankel transform and the associated uncertainty principles
Journal of Pseudo-Differential Operators and Applications, 2023H. Mejjaoli, S. Negzaoui
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Quasi-discrete Hankel transform
Optics Letters, 1998A quasi-discrete Hankel transform (QDHT) is presented as a new and efficient framework for numerical evaluation of the zero-order Hankel transform. A discrete form of Parseval's theorem is obtained for the first time to the authors' knowledge, and the transform matrix is discussed.
Yu, L.+5 more
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Modulus of Continuity and Modulus of Smoothness related to the Deformed Hankel Transform
Results in Mathematics, 2021S. Negzaoui, Sara Oukili
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Computation of Hankel Transforms
SIAM Review, 1972This paper deals with the numerical computation of the Hankel transform. Different methods of calculating this transform are presented with computer times and limitations on calculation for each method.
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Hankel transforms and weak dispersion
2021This survey is concerned with a general strategy, based on Hankel transforms and special functions decompositions, to prove weak dispersive estimates for a class of PDE's. Inspired by [2], we show how to adapt the method to some scaling critical dispersive models, as the Dirac-Coulomb equation and the fractional Schr¨odinger and Dirac equation in ...
Cacciafesta, Federico, Fanelli, Luca
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Japan journal of industrial and applied mathematics, 2023
Xinglong Zhang+3 more
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Xinglong Zhang+3 more
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Is the fast Hankel transform faster than quadrature
, 2012The fast Hankel transform (FHT) implemented with digital filters has been the algorithm of choice in EM geophysics for a few decades. However, other disciplines have predominantly relied on methods that break up the Hankel transform integral into a sum ...
K. Key
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Optics Letters, 1977
We outline here a new algorithm for evaluating Hankel (Fourier–Bessel) transforms numerically with enhanced speed, accuracy, and efficiency. A nonlinear change of variables is used to convert the one-sided Hankel transform integral into a two-sided cross-correlation integral. This correlation integral is then evaluated on a discrete sampled basis using
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We outline here a new algorithm for evaluating Hankel (Fourier–Bessel) transforms numerically with enhanced speed, accuracy, and efficiency. A nonlinear change of variables is used to convert the one-sided Hankel transform integral into a two-sided cross-correlation integral. This correlation integral is then evaluated on a discrete sampled basis using
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A mathematical analysis of a circular pipe in rate type fluid via Hankel transform
The European Physical Journal Plus, 2018Kashif Ali Abro+2 more
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