On continuous Bessel wavelet transformation associated with the Hankel–Hausdorff operator

DOI10.1080/10652469.2011.586156zbMath1250.46029OpenAlexW2069277233MaRDI QIDQ2892827

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Publication date: 25 June 2012

Published in: Integral Transforms and Special Functions (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/10652469.2011.586156

zbMATH Keywords

Hardy spaceHankel transformationStieltjes transformationHankel convolutionBessel wavelet transformationHankel--Hausdorff operator

Mathematics Subject Classification ID

Integral transforms in distribution spaces (46F12) Special integral transforms (Legendre, Hilbert, etc.) (44A15)

Related Items (16)

The fractional wavelet transform associated with the second kind of fractional Hankel transform ⋮ Fractional wavelet packet transformations involving Hankel-Clifford integral transformations ⋮ Composition of wavelet transforms and wave packet transform involving Kontorovich-Lebedev transform ⋮ The Bessel wavelet transform of distributions in βμ′-space ⋮ CHARACTERIZATIONS OF THE INVERSION FORMULA OF THE CONTINUOUS BESSEL WAVELET TRANSFORM OF DISTRIBUTIONS IN Hμ′(ℝ+) ⋮ Fractional Hankel and Bessel wavelet transforms of almost periodic signals ⋮ Boundedness of fractional Hankel wavelet transform on some Beurling type spaces ⋮ The continuous fractional Bessel wavelet transformation ⋮ Wavelet transforms associated with the Kontorovich–Lebedev transform ⋮ The product of generalized wavelet transform involving fractional Hankel-type transform on some function spaces ⋮ Continuous Bessel wavelet transform of distributions ⋮ Bessel wavelet transform on the spaces with exponential growth ⋮ Properties of the Hankel–Hausdorff operator on Hardy spaceH¹(0,∞) ⋮ Wave packet transform and wavelet convolution product involving the index Whittaker transform ⋮ Abelian theorems for the Bessel wavelet transform ⋮ The composition of fractional Hankel wavelet transform on some function spaces

Cites Work

• Variation diminishing Hankel transforms
• Continuous and discrete Bessel wavelet transforms.
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