Convergence of the FourierLaplace series in the spaces with mixed norm

Solution of some boundary value problems and initial problems in unique ball leads to the convergence and summability problems of Fourier series of given function by eigenfunctions of Laplace operator on a sphere - spherical harmonics. Such a series are called as Fourier-Laplace series on sphe...

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Main Author: Rakhimov, Abdumalik
Format: Conference or Workshop Item
Language:English
English
Published: 2022
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Institution: Universiti Islam Antarabangsa Malaysia
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spelling my.iium.irep.1003032022-10-04T04:13:03Z http://irep.iium.edu.my/100303/ Convergence of the FourierLaplace series in the spaces with mixed norm Rakhimov, Abdumalik QA300 Analysis Solution of some boundary value problems and initial problems in unique ball leads to the convergence and summability problems of Fourier series of given function by eigenfunctions of Laplace operator on a sphere - spherical harmonics. Such a series are called as Fourier-Laplace series on sphere. There are a number of works devoted investigation of these expansions in different topologies and for the functions from the various functional spaces. In this paper we study convergence and summability problems of the Fourier Laplace series on the unique sphere in the spaces with the mixed norm. 2022-08-10 Conference or Workshop Item PeerReviewed application/pdf en http://irep.iium.edu.my/100303/1/ICMAE%20%28%20ID30%29.pdf application/pdf en http://irep.iium.edu.my/100303/7/IEC-Program-Book-2022.pdf Rakhimov, Abdumalik (2022) Convergence of the FourierLaplace series in the spaces with mixed norm. In: 6th International Conference on Mathematical Applications in Engineering (ICMAE’22), 9-10 August 2022, Virtual. (Unpublished)
institution Universiti Islam Antarabangsa Malaysia
building IIUM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider International Islamic University Malaysia
content_source IIUM Repository (IREP)
url_provider http://irep.iium.edu.my/
language English
English
topic QA300 Analysis
spellingShingle QA300 Analysis
Rakhimov, Abdumalik
Convergence of the FourierLaplace series in the spaces with mixed norm
description Solution of some boundary value problems and initial problems in unique ball leads to the convergence and summability problems of Fourier series of given function by eigenfunctions of Laplace operator on a sphere - spherical harmonics. Such a series are called as Fourier-Laplace series on sphere. There are a number of works devoted investigation of these expansions in different topologies and for the functions from the various functional spaces. In this paper we study convergence and summability problems of the Fourier Laplace series on the unique sphere in the spaces with the mixed norm.
format Conference or Workshop Item
author Rakhimov, Abdumalik
author_facet Rakhimov, Abdumalik
author_sort Rakhimov, Abdumalik
title Convergence of the FourierLaplace series in the spaces with mixed norm
title_short Convergence of the FourierLaplace series in the spaces with mixed norm
title_full Convergence of the FourierLaplace series in the spaces with mixed norm
title_fullStr Convergence of the FourierLaplace series in the spaces with mixed norm
title_full_unstemmed Convergence of the FourierLaplace series in the spaces with mixed norm
title_sort convergence of the fourierlaplace series in the spaces with mixed norm
publishDate 2022
url http://irep.iium.edu.my/100303/1/ICMAE%20%28%20ID30%29.pdf
http://irep.iium.edu.my/100303/7/IEC-Program-Book-2022.pdf
http://irep.iium.edu.my/100303/
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