Title of article
Existence of three positive solutions for image-point boundary value problems on infinite intervals Original Research Article
Author/Authors
Yanping Guo، نويسنده , , Changlong Yu، نويسنده , , Jufang Wang، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2009
Pages
6
From page
717
To page
722
Abstract
In this paper, by using the Avery–Peterson fixed point theorem on a cone, we establish the existence of three positive solutions for mm-point boundary value problems on infinite intervals
View the MathML source{(φp(x′(t)))′+ϕ(t)f(t,x(t),x′(t))=0,01,ϕ:R+→R+,f(t,u,v):R+3→R+ is a continuous function, R+=[0,+∞),αi≥0 and 0<η1<η2<⋯<ηm−2<+∞R+=[0,+∞),αi≥0 and 0<η1<η2<⋯<ηm−2<+∞ are given.
Keywords
cone , positive solution , Half-line , Avery–Peterson fixed point theorem
Journal title
Nonlinear Analysis Theory, Methods & Applications
Serial Year
2009
Journal title
Nonlinear Analysis Theory, Methods & Applications
Record number
861212
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