Triple Positive Solutions of a Nonlocal Boundary Value Problem for Singular Differential Equations withp-Laplacian | Zendy

Jufang Wang | Zendy; Changlong Yu | Zendy; Yanping Guo | Zendy

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Triple Positive Solutions of a Nonlocal Boundary Value Problem for Singular Differential Equations withp-Laplacian

Author(s) -

Jufang Wang,

Changlong Yu,

Yanping Guo

Publication year - 2013

Publication title -

abstract and applied analysis

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.228

H-Index - 56

eISSN - 1687-0409

pISSN - 1085-3375

DOI - 10.1155/2013/613672

Subject(s) - mathematics , boundary value problem , fixed point theorem , singular solution , laplace operator , mathematical analysis , p laplacian , operator (biology) , nonlinear system , order (exchange) , differential operator , pure mathematics , biochemistry , chemistry , physics , finance , repressor , quantum mechanics , transcription factor , economics , gene

We establish the existence of triple positive solutions of an m-point boundary value problem for the nonlinear singular second-order differential equations of mixed type with a p-Laplacian operator by Leggett-William fixed point theorem. At last, we give an example to demonstrate the use of the main result of this paper. The conclusions in this paper essentially extend and improve the known results

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