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Discrete Quadratic-Phase Fourier Transform: Theory and Convolution Structures

Entropy (Basel, Switzerland), 2022-09, Vol.24 (10), p.1340

2022

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Characterization of Pseudo-Differential Operators Associated with the Coupled Fractional Fourier Transform

Axioms, 2024-05, Vol.13 (5), p.296

2024

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A new perspective on the role of mathematics in medicine

Journal of advanced research, 2019-05, Vol.17, p.49-54

Zayed, Ahmed I.

2019

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Sampling of Signals Bandlimited to a Disc in the Linear Canonical Transform Domain for IEEE Signal Processing Letters

IEEE signal processing letters, 2018-12, Vol.25 (12), p.1765

Zayed, Ahmed I

2018

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An Interplay of Ridgelet and Linear Canonical Transforms

Mathematics (Basel), 2022-06, Vol.10 (12), p.1986

2022

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A generalization of the prolate spheroidal wave functions

Proceedings of the American Mathematical Society, 2007-07, Vol.135 (7), p.2193-2203

Zayed, Ahmed I.

2007

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Shift-Invariant and Sampling Spaces Associated With the Fractional Fourier Transform Domain

IEEE transactions on signal processing, 2012-04, Vol.60 (4), p.1627-1637

2012

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SOLUTION OF THE ENERGY CONCENTRATION PROBLEM IN REPRODUCING-KERNEL HILBERT SPACE

SIAM journal on applied mathematics, 2015-01, Vol.75 (1), p.21-37

ZAYED, AHMED I.

2015

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A convolution-based special affine wavelet transform

Integral transforms and special functions, 2021-10, Vol.32 (10), p.780-800

2021

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Chromatic expansions in function spaces

Transactions of the American Mathematical Society, 2014-08, Vol.366 (8), p.4097-4125

ZAYED, AHMED I.

2014

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Sinc-Galerkin method for solving linear sixth-order boundary-value problems

Mathematics of computation, 2004-07, Vol.73 (247), p.1325-1343

2004

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One-Bit Sampling in Fractional Fourier Domain

ICASSP 2020 - 2020 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2020, p.9140-9144

2020

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Wavelets and Multiscale Analysis: Theory and Applications

1. Aufl., 2011

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Generalizations of Chromatic Derivatives and Series Expansions

IEEE transactions on signal processing, 2010-03, Vol.58 (3), p.1638-1647

Zayed, A.I.

2010

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A generalization of the prolate spheroidal wave functions with applications to sampling

Integral transforms and special functions, 2014-06, Vol.25 (6), p.433-447

2014

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On the Invalidity of Fourier Series Expansions of Fractional Order

Fractional calculus & applied analysis, 2015-12, Vol.18 (6), p.1507-1517

2015

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A q-analogue of the Whittaker-Shannon-Kotel'nikov sampling theorem

Proceedings of the American Mathematical Society, 2003-12, Vol.131 (12), p.3711-3719

2003

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Paley–Wiener subspace of vectors in a Hilbert space with applications to integral transforms

Journal of mathematical analysis and applications, 2009-05, Vol.353 (2), p.566-582

2009

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Sampling theorem for two dimensional fractional Fourier transform

Signal processing, 2021-04, Vol.181, p.107902, Article 107902

Zayed, Ahmed I.

2021

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Shift-invariant and sampling spaces associated with the special affine Fourier transform

Applied and computational harmonic analysis, 2019-07, Vol.47 (1), p.30-52

2019

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Sampling expansions for functions having values in a Banach space

Proceedings of the American Mathematical Society, 2005-12, Vol.133 (12), p.3597-3607

2005

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MULTIDIMENSIONAL CHROMATIC DERIVATIVES AND SERIES EXPANSIONS

Proceedings of the American Mathematical Society, 2011-10, Vol.139 (10), p.3513-3525

2011

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Chromatic expansions of generalized functions

Integral transforms and special functions, 2011-05, Vol.22 (4-5), p.383-390

Zayed, Ahmed I.

2011

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Fractional Integral Transforms: Theory and Applications

Zayed, Ahmed I.

1, 2024

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On the Extension and Sampling Theorem for the Coupled Fractional Fourier Transform

2023 International Conference on Sampling Theory and Applications (SampTA), 2023, p.1-4

Zayed, Ahmed I.

2023

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Discrete Quadratic-Phase Fourier Transform: Theory and Convolution Structures

Characterization of Pseudo-Differential Operators Associated with the Coupled Fractional Fourier Transform

A new perspective on the role of mathematics in medicine

Sampling of Signals Bandlimited to a Disc in the Linear Canonical Transform Domain for IEEE Signal Processing Letters

An Interplay of Ridgelet and Linear Canonical Transforms

A generalization of the prolate spheroidal wave functions

Shift-Invariant and Sampling Spaces Associated With the Fractional Fourier Transform Domain

SOLUTION OF THE ENERGY CONCENTRATION PROBLEM IN REPRODUCING-KERNEL HILBERT SPACE

A convolution-based special affine wavelet transform

Chromatic expansions in function spaces

Sinc-Galerkin method for solving linear sixth-order boundary-value problems

One-Bit Sampling in Fractional Fourier Domain

Wavelets and Multiscale Analysis: Theory and Applications

Generalizations of Chromatic Derivatives and Series Expansions

A generalization of the prolate spheroidal wave functions with applications to sampling

On the Invalidity of Fourier Series Expansions of Fractional Order

A q-analogue of the Whittaker-Shannon-Kotel'nikov sampling theorem

Paley–Wiener subspace of vectors in a Hilbert space with applications to integral transforms

Sampling theorem for two dimensional fractional Fourier transform

Shift-invariant and sampling spaces associated with the special affine Fourier transform

Sampling expansions for functions having values in a Banach space

MULTIDIMENSIONAL CHROMATIC DERIVATIVES AND SERIES EXPANSIONS

Chromatic expansions of generalized functions

Fractional Integral Transforms: Theory and Applications

On the Extension and Sampling Theorem for the Coupled Fractional Fourier Transform

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