Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments

By employing the continuation theorem of coincidence degree theory developed by Mawhin, we obtain periodic solution for a class of neutral differential equation with variable parameter and multiple deviating arguments.

Bibliographic Details
Main Authors:	Bo Du, Xiaojing Wang
Format:	Article
Language:	English
Published:	Texas State University 2010-07-01
Series:	Electronic Journal of Differential Equations
Subjects:	Mawhin's continuation theorem periodic solution neutral variable parameter
Online Access:	http://ejde.math.txstate.edu/Volumes/2010/100/abstr.html

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record_format	Article
spelling	doaj-4d59916b4ea04c18b166bbaf4e36af0f2020-11-24T23:17:44ZengTexas State UniversityElectronic Journal of Differential Equations1072-66912010-07-012010100,19Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating argumentsBo DuXiaojing WangBy employing the continuation theorem of coincidence degree theory developed by Mawhin, we obtain periodic solution for a class of neutral differential equation with variable parameter and multiple deviating arguments. http://ejde.math.txstate.edu/Volumes/2010/100/abstr.htmlMawhin's continuation theoremperiodic solutionneutralvariable parameter
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	Bo Du Xiaojing Wang
spellingShingle	Bo Du Xiaojing Wang Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments Electronic Journal of Differential Equations Mawhin's continuation theorem periodic solution neutral variable parameter
author_facet	Bo Du Xiaojing Wang
author_sort	Bo Du
title	Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
title_short	Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
title_full	Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
title_fullStr	Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
title_full_unstemmed	Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
title_sort	periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments
publisher	Texas State University
series	Electronic Journal of Differential Equations
issn	1072-6691
publishDate	2010-07-01
description	By employing the continuation theorem of coincidence degree theory developed by Mawhin, we obtain periodic solution for a class of neutral differential equation with variable parameter and multiple deviating arguments.
topic	Mawhin's continuation theorem periodic solution neutral variable parameter
url	http://ejde.math.txstate.edu/Volumes/2010/100/abstr.html
work_keys_str_mv	AT bodu periodicsolutionsforasecondorderneutraldifferentialequationwithvariableparameterandmultipledeviatingarguments AT xiaojingwang periodicsolutionsforasecondorderneutraldifferentialequationwithvariableparameterandmultipledeviatingarguments
_version_	1725583669037367296

Periodic solutions for a second-order neutral differential equation with variable parameter and multiple deviating arguments

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