Bifurcation analysis for a singular differential system with two parameters via to topological degree theory

Based on the relation between Leray–Schauder degree and a pair of strict lower and upper solutions, we focus on the bifurcation analysis for a singular differential system with two parameters, explicit bifurcation points for relative parameters are obtained by using the property of solution for the...

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Main Authors:	Lishan Liu, Fenglong Sun, Xinguang Zhang, Yonghong Wu
Format:	Article
Language:	English
Published:	Vilnius University Press 2017-01-01
Series:	Nonlinear Analysis
Subjects:	Leray–Schauder degree bifurcation analysis singular differential system two parameters strict lower and upper solutions
Online Access:	http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/13408

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spelling	doaj-d1ce5ae922f64b8795fe85adb03ed2b52020-11-25T02:39:32ZengVilnius University PressNonlinear Analysis1392-51132335-89632017-01-0122110.15388/NA.2017.1.3Bifurcation analysis for a singular differential system with two parameters via to topological degree theoryLishan Liu0Fenglong Sun1Xinguang Zhang2Yonghong Wu3Qufu Normal University, China; Curtin University, AustraliaQufu Normal University, ChinaYantai University, China; Curtin University, AustraliaCurtin University, Australia Based on the relation between Leray–Schauder degree and a pair of strict lower and upper solutions, we focus on the bifurcation analysis for a singular differential system with two parameters, explicit bifurcation points for relative parameters are obtained by using the property of solution for the akin systems and topological degree theory. http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/13408Leray–Schauder degreebifurcation analysissingular differential systemtwo parametersstrict lower and upper solutions
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	Lishan Liu Fenglong Sun Xinguang Zhang Yonghong Wu
spellingShingle	Lishan Liu Fenglong Sun Xinguang Zhang Yonghong Wu Bifurcation analysis for a singular differential system with two parameters via to topological degree theory Nonlinear Analysis Leray–Schauder degree bifurcation analysis singular differential system two parameters strict lower and upper solutions
author_facet	Lishan Liu Fenglong Sun Xinguang Zhang Yonghong Wu
author_sort	Lishan Liu
title	Bifurcation analysis for a singular differential system with two parameters via to topological degree theory
title_short	Bifurcation analysis for a singular differential system with two parameters via to topological degree theory
title_full	Bifurcation analysis for a singular differential system with two parameters via to topological degree theory
title_fullStr	Bifurcation analysis for a singular differential system with two parameters via to topological degree theory
title_full_unstemmed	Bifurcation analysis for a singular differential system with two parameters via to topological degree theory
title_sort	bifurcation analysis for a singular differential system with two parameters via to topological degree theory
publisher	Vilnius University Press
series	Nonlinear Analysis
issn	1392-5113 2335-8963
publishDate	2017-01-01
description	Based on the relation between Leray–Schauder degree and a pair of strict lower and upper solutions, we focus on the bifurcation analysis for a singular differential system with two parameters, explicit bifurcation points for relative parameters are obtained by using the property of solution for the akin systems and topological degree theory.
topic	Leray–Schauder degree bifurcation analysis singular differential system two parameters strict lower and upper solutions
url	http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/13408
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Bifurcation analysis for a singular differential system with two parameters via to topological degree theory

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