Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form

In this paper, we consider a boundary value problem with aftereffect on a finite interval. Then, the asymptotic behavior of the solutions, eigenvalues, the nodal points and the associated nodal length are studied. We also calculate the numerical values of the nodal points and the nodal length. F...

Full description

Bibliographic Details
Main Authors:	A. Neamaty, Sh. Akbarpoor, A. Dabbaghian
Format:	Article
Language:	English
Published:	Islamic Azad University 2015-03-01
Series:	Journal of Mathematical Extension
Online Access:	http://ijmex.com/index.php/ijmex/article/view/299/189

id	doaj-5c31309545c848a2a292ab68a0b41c9b
record_format	Article
spelling	doaj-5c31309545c848a2a292ab68a0b41c9b2020-11-25T03:40:39ZengIslamic Azad UniversityJournal of Mathematical Extension1735-82991735-82992015-03-01913750Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points FormA. Neamaty0Sh. Akbarpoor1A. Dabbaghian2University of MazandaranUniversity of MazandaranIslamic Azad University of NekaIn this paper, we consider a boundary value problem with aftereffect on a finite interval. Then, the asymptotic behavior of the solutions, eigenvalues, the nodal points and the associated nodal length are studied. We also calculate the numerical values of the nodal points and the nodal length. Finally, we prove the uniqueness theorem for the inverse aftereffect problem by applying any dense subset of the nodal points.http://ijmex.com/index.php/ijmex/article/view/299/189
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	A. Neamaty Sh. Akbarpoor A. Dabbaghian
spellingShingle	A. Neamaty Sh. Akbarpoor A. Dabbaghian Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form Journal of Mathematical Extension
author_facet	A. Neamaty Sh. Akbarpoor A. Dabbaghian
author_sort	A. Neamaty
title	Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form
title_short	Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form
title_full	Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form
title_fullStr	Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form
title_full_unstemmed	Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form
title_sort	uniqueness theorem for the inverse aftereffect problem and representation the nodal points form
publisher	Islamic Azad University
series	Journal of Mathematical Extension
issn	1735-8299 1735-8299
publishDate	2015-03-01
description	In this paper, we consider a boundary value problem with aftereffect on a finite interval. Then, the asymptotic behavior of the solutions, eigenvalues, the nodal points and the associated nodal length are studied. We also calculate the numerical values of the nodal points and the nodal length. Finally, we prove the uniqueness theorem for the inverse aftereffect problem by applying any dense subset of the nodal points.
url	http://ijmex.com/index.php/ijmex/article/view/299/189
work_keys_str_mv	AT aneamaty uniquenesstheoremfortheinverseaftereffectproblemandrepresentationthenodalpointsform AT shakbarpoor uniquenesstheoremfortheinverseaftereffectproblemandrepresentationthenodalpointsform AT adabbaghian uniquenesstheoremfortheinverseaftereffectproblemandrepresentationthenodalpointsform
_version_	1724533697646952448

Uniqueness Theorem for the Inverse Aftereffect Problem and Representation the Nodal Points Form

Similar Items