Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain

In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated with the bi-harmonic operator on the closed domain

Bibliographic Details
Main Authors:	Rakhimov, Abdumalik, Mohd Aslam, Siti Nor Aini
Format:	Conference or Workshop Item
Language:	English English
Published:	American Institute of Physics Inc. 2018
Subjects:	Q Science (General) QA Mathematics
Online Access:	http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/13/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_article_new.pdf http://irep.iium.edu.my/72895/2/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_scopus.pdf

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recordtype	eprints
spelling	iium-728952019-06-26T03:11:39Z http://irep.iium.edu.my/72895/ Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain Rakhimov, Abdumalik Mohd Aslam, Siti Nor Aini Q Science (General) QA Mathematics In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated with the bi-harmonic operator on the closed domain American Institute of Physics Inc. 2018-06-28 Conference or Workshop Item PeerReviewed application/pdf en http://irep.iium.edu.my/72895/13/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_article_new.pdf application/pdf en http://irep.iium.edu.my/72895/2/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_scopus.pdf Rakhimov, Abdumalik and Mohd Aslam, Siti Nor Aini (2018) Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain. In: 25th National Symposium on Mathematical Sciences: Mathematical Sciences as the Core of Intellectual Excellence, SKSM 2017, 27 - 29 August 2017, Kuantan, Pahang. https://aip.scitation.org/doi/pdf/10.1063/1.5041654?class=pdf 10.1063/1.5041654
repository_type	Digital Repository
institution_category	Local University
institution	International Islamic University Malaysia
building	IIUM Repository
collection	Online Access
language	English English
topic	Q Science (General) QA Mathematics
spellingShingle	Q Science (General) QA Mathematics Rakhimov, Abdumalik Mohd Aslam, Siti Nor Aini Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
description	In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated with the bi-harmonic operator on the closed domain
format	Conference or Workshop Item
author	Rakhimov, Abdumalik Mohd Aslam, Siti Nor Aini
author_facet	Rakhimov, Abdumalik Mohd Aslam, Siti Nor Aini
author_sort	Rakhimov, Abdumalik
title	Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
title_short	Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
title_full	Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
title_fullStr	Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
title_full_unstemmed	Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
title_sort	uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain
publisher	American Institute of Physics Inc.
publishDate	2018
url	http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/ http://irep.iium.edu.my/72895/13/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_article_new.pdf http://irep.iium.edu.my/72895/2/72895_Uniform%20convergence%20of%20the%20eigenfunction%20_scopus.pdf
first_indexed	2023-09-18T21:43:21Z
last_indexed	2023-09-18T21:43:21Z
_version_	1777413287286145024

Uniform convergence of the eigenfunction expansions associated with the bi-harmonic operator on the closed domain

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