Besov-type spaces for the κ-Hankel wavelet transform on the real line

In this paper, we shall introduce functions spaces as subspaces of Lpκ (ℝ) that we call Besov-κ-Hankel spaces and extend the concept of κ-Hankel wavelet transform in Lpκ(ℝ) space. Subsequently we will characterize the Besov-κ-Hankel space by using κ-Hankel wavelet coefficients.

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Autores principales:	Pathak Ashish, Pandey Shrish
Formato:	article
Lenguaje:	EN
Publicado:	De Gruyter 2021
Materias:	besov κ -hankel space continuous κ -hankel wavelet transform κ -hankel transform κ -hankel convolution 33a40 44a05 42c40 Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/4d7098f735384e42a00734b6531eafa3
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spelling	oai:doaj.org-article:4d7098f735384e42a00734b6531eafa32021-12-05T14:10:45ZBesov-type spaces for the κ-Hankel wavelet transform on the real line2299-328210.1515/conop-2020-0117https://doaj.org/article/4d7098f735384e42a00734b6531eafa32021-08-01T00:00:00Zhttps://doi.org/10.1515/conop-2020-0117https://doaj.org/toc/2299-3282In this paper, we shall introduce functions spaces as subspaces of Lpκ (ℝ) that we call Besov-κ-Hankel spaces and extend the concept of κ-Hankel wavelet transform in Lpκ(ℝ) space. Subsequently we will characterize the Besov-κ-Hankel space by using κ-Hankel wavelet coefficients.Pathak AshishPandey ShrishDe Gruyterarticlebesov κ -hankel spacecontinuous κ -hankel wavelet transformκ -hankel transformκ -hankel convolution33a4044a0542c40MathematicsQA1-939ENConcrete Operators, Vol 8, Iss 1, Pp 114-124 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	besov κ -hankel space continuous κ -hankel wavelet transform κ -hankel transform κ -hankel convolution 33a40 44a05 42c40 Mathematics QA1-939
spellingShingle	besov κ -hankel space continuous κ -hankel wavelet transform κ -hankel transform κ -hankel convolution 33a40 44a05 42c40 Mathematics QA1-939 Pathak Ashish Pandey Shrish Besov-type spaces for the κ-Hankel wavelet transform on the real line
description	In this paper, we shall introduce functions spaces as subspaces of Lpκ (ℝ) that we call Besov-κ-Hankel spaces and extend the concept of κ-Hankel wavelet transform in Lpκ(ℝ) space. Subsequently we will characterize the Besov-κ-Hankel space by using κ-Hankel wavelet coefficients.
format	article
author	Pathak Ashish Pandey Shrish
author_facet	Pathak Ashish Pandey Shrish
author_sort	Pathak Ashish
title	Besov-type spaces for the κ-Hankel wavelet transform on the real line
title_short	Besov-type spaces for the κ-Hankel wavelet transform on the real line
title_full	Besov-type spaces for the κ-Hankel wavelet transform on the real line
title_fullStr	Besov-type spaces for the κ-Hankel wavelet transform on the real line
title_full_unstemmed	Besov-type spaces for the κ-Hankel wavelet transform on the real line
title_sort	besov-type spaces for the κ-hankel wavelet transform on the real line
publisher	De Gruyter
publishDate	2021
url	https://doaj.org/article/4d7098f735384e42a00734b6531eafa3
work_keys_str_mv	AT pathakashish besovtypespacesforthekhankelwavelettransformontherealline AT pandeyshrish besovtypespacesforthekhankelwavelettransformontherealline
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Besov-type spaces for the κ-Hankel wavelet transform on the real line

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