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Gelfand-Shilov Boundedness of Continuous Wavelet Transform Related to a New Class of Fractional Hankel-like Transform

International journal of applied and computational mathematics, 2024, Vol.10 (6), Article 178

2024

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Hardy type uncertainty principles for fractional Hankel transform

Journal of pseudo-differential operators and applications, 2022-06, Vol.13 (2), Article 19

2022

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Lp-Sobolev spaces and coupled potential operators associated with coupled fractional Fourier transform

Journal of pseudo-differential operators and applications, 2024, Vol.15 (4)

2024

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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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On the Sobolev Boundedness Results of the Product of Pseudo-differential Operators Involving a Couple of Fractional Hankel Transforms

Acta mathematica Sinica. English series, 2018-02, Vol.34 (2), p.221-232

2018

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The composition of fractional Hankel wavelet transform on some function spaces

Applied mathematics and computation, 2018-11, Vol.337, p.76-86

Mahato, Kanailal

2018

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Pseudo‐differential operators associated with Gyrator transform on Sobolev space

Mathematical methods in the applied sciences, 2024-11

2024

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Gyrator potential operator and L p -Sobolev spaces involving Gyrator transform

Integral transforms and special functions, 2024-09, p.1-28

2024

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The product of generalized wavelet transform involving fractional Hankel-type transform on some function spaces

International journal of wavelets, multiresolution and information processing, 2019-01, Vol.17 (1), p.1950002

Mahato, Kanailal

2019

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On the boundedness result of wavelet transform associated with fractional Hankel transform

Integral transforms and special functions, 2017-11, Vol.28 (11), p.789-800

Mahato, Kanailal

2017

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Mapping properties of pseudo‐differential operator on the spaces of type Gelfand‐Shilov

Mathematical methods in the applied sciences, 2021-07, Vol.44 (11), p.8660-8668

2021

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Continuity of the fractional Hankel wavelet transform on the spaces of type S

Mathematical methods in the applied sciences, 2019-04, Vol.42 (6), p.1941-1954

2019

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Boundedness of fractional Hankel wavelet transform on some Beurling type spaces

The Journal of Analysis, 2023-12, Vol.31 (4), p.2383-2396

2023

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Estimates of pseudo-differential operators associated with fractional Hankel transform on the space of type S

Integral transforms and special functions, 2021-03, Vol.32 (3), p.224-239

2021

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Continuity of the fractional Hankel wavelet transform on Gelfand–Shilov spaces

The Rocky Mountain journal of mathematics, 2021-06, Vol.51 (3)

2021

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Norm estimates for the pseudo-differential operator involving fractional Hankel-like transform on S-type spaces

Advances in operator theory, 2023, Vol.8 (1)

2023

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Norm estimates for the pseudo-differential operator involving fractional Hankel-like transform on $${\mathcal {S}}$$-type spaces

Advances in operator theory, 2023-01, Vol.8 (1), Article 2

2023

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Editorial Expression of Concern to: The fractional wavelet transform associated with the second kind of fractional Hankel transform

The Journal of Analysis, 2021-12, Vol.29 (4), p.1473-1474

2021

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Pseudo-differential operator related to Hankel transform on Gelfand–Shilov spaces of type W

Advances in operator theory, 2021-07, Vol.6 (3), Article 46

2021

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Boundedness of pseudo-differential operators via coupled fractional Fourier transform

Applicable analysis, 2024-08, p.1-19

2024

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L^p$$-Sobolev spaces and coupled potential operators associated with coupled fractional Fourier transform

Journal of pseudo-differential operators and applications, 2024-12, Vol.15 (4), Article 72

2024

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Two versions of fractional powers of Hankel-type transformations and pseudo-differential operators

Rendiconti del Circolo matematico di Palermo, 2016-08, Vol.65 (2), p.209-241

2016

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The fractional wavelet transform associated with the second kind of fractional Hankel transform

The Journal of Analysis, 2018-12, Vol.26 (2), p.245-257

2018

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Two variants of fractional powers of Hankel integral transforms of arbitrary order

Annali dell'Università di Ferrara. Sezione 7. Scienze matematiche, 2015-11, Vol.61 (2), p.309-331

2015

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Crisis on the Coast and Hinterland: Assessing India's East Coast with Geomorphological, Environmental and Remote Sensing and GIS Approaches

1st ed. 2023., 2023

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Gelfand-Shilov Boundedness of Continuous Wavelet Transform Related to a New Class of Fractional Hankel-like Transform

Hardy type uncertainty principles for fractional Hankel transform

Lp-Sobolev spaces and coupled potential operators associated with coupled fractional Fourier transform

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

On the Sobolev Boundedness Results of the Product of Pseudo-differential Operators Involving a Couple of Fractional Hankel Transforms

The composition of fractional Hankel wavelet transform on some function spaces

Pseudo‐differential operators associated with Gyrator transform on Sobolev space

Gyrator potential operator and L p -Sobolev spaces involving Gyrator transform

The product of generalized wavelet transform involving fractional Hankel-type transform on some function spaces

On the boundedness result of wavelet transform associated with fractional Hankel transform

Mapping properties of pseudo‐differential operator on the spaces of type Gelfand‐Shilov

Continuity of the fractional Hankel wavelet transform on the spaces of type S

Boundedness of fractional Hankel wavelet transform on some Beurling type spaces

Estimates of pseudo-differential operators associated with fractional Hankel transform on the space of type S

Continuity of the fractional Hankel wavelet transform on Gelfand–Shilov spaces

Norm estimates for the pseudo-differential operator involving fractional Hankel-like transform on S-type spaces

Norm estimates for the pseudo-differential operator involving fractional Hankel-like transform on $${\mathcal {S}}$$-type spaces

Editorial Expression of Concern to: The fractional wavelet transform associated with the second kind of fractional Hankel transform

Pseudo-differential operator related to Hankel transform on Gelfand–Shilov spaces of type W

Boundedness of pseudo-differential operators via coupled fractional Fourier transform

L^p$$-Sobolev spaces and coupled potential operators associated with coupled fractional Fourier transform

Two versions of fractional powers of Hankel-type transformations and pseudo-differential operators

The fractional wavelet transform associated with the second kind of fractional Hankel transform

Two variants of fractional powers of Hankel integral transforms of arbitrary order

Crisis on the Coast and Hinterland: Assessing India's East Coast with Geomorphological, Environmental and Remote Sensing and GIS Approaches

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