Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases

In this paper we study the conditions under which the zero solution iscenter of Gravity in the semi-liner case for certain third order differential equation of the form:   We have:     The characteristic equation of the above differential equation has complex roots of the form : <em>  ,</em...

Full description

Bibliographic Details
Main Authors: Thair Thanoon, Zena Yaseen
Format: Article
Language:Arabic
Published: Mosul University 2013-06-01
Series:Al-Rafidain Journal of Computer Sciences and Mathematics
Subjects:
Online Access:https://csmj.mosuljournals.com/article_163469_ee38bc86644c5463e86f2f93aa1ae238.pdf
id doaj-ebf63183e96947b3a72e89c003753c55
record_format Article
spelling doaj-ebf63183e96947b3a72e89c003753c552020-11-25T03:59:45ZaraMosul UniversityAl-Rafidain Journal of Computer Sciences and Mathematics 1815-48162311-79902013-06-01102132310.33899/csmj.2013.163469163469Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical CasesThair Thanoon0Zena Yaseen1College of Computer Sciences and Mathematics University of Mosul, Mosul, IraqCollege of Computer Sciences and Mathematics University of Mosul, Mosul, IraqIn this paper we study the conditions under which the zero solution iscenter of Gravity in the semi-liner case for certain third order differential equation of the form:   We have:     The characteristic equation of the above differential equation has complex roots of the form : <em>  ,</em> and the other root has the following property .https://csmj.mosuljournals.com/article_163469_ee38bc86644c5463e86f2f93aa1ae238.pdfstability theorycritical casescenter of gravity
collection DOAJ
language Arabic
format Article
sources DOAJ
author Thair Thanoon
Zena Yaseen
spellingShingle Thair Thanoon
Zena Yaseen
Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
Al-Rafidain Journal of Computer Sciences and Mathematics
stability theory
critical cases
center of gravity
author_facet Thair Thanoon
Zena Yaseen
author_sort Thair Thanoon
title Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
title_short Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
title_full Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
title_fullStr Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
title_full_unstemmed Study Conditions of Center of Gravity for Trivial Solution to Semi Linear Differantial Equation of Third Order in The One Critical Cases
title_sort study conditions of center of gravity for trivial solution to semi linear differantial equation of third order in the one critical cases
publisher Mosul University
series Al-Rafidain Journal of Computer Sciences and Mathematics
issn 1815-4816
2311-7990
publishDate 2013-06-01
description In this paper we study the conditions under which the zero solution iscenter of Gravity in the semi-liner case for certain third order differential equation of the form:   We have:     The characteristic equation of the above differential equation has complex roots of the form : <em>  ,</em> and the other root has the following property .
topic stability theory
critical cases
center of gravity
url https://csmj.mosuljournals.com/article_163469_ee38bc86644c5463e86f2f93aa1ae238.pdf
work_keys_str_mv AT thairthanoon studyconditionsofcenterofgravityfortrivialsolutiontosemilineardifferantialequationofthirdorderintheonecriticalcases
AT zenayaseen studyconditionsofcenterofgravityfortrivialsolutiontosemilineardifferantialequationofthirdorderintheonecriticalcases
_version_ 1724453066291281920