AbstractIn this paper, exact number of solutions are obtained for the one-dimensional p-Laplacian in a class of two-point boundary value problems. The interesting point is that the nonlinearity f is general form: f(u)=λg(u)+h(u). Meanwhile, some properties of the solutions are given in details. The arguments are based upon a quadrature method
AbstractIn this paper, we study the existence of positive solutions of the following nth-order four-...
summary:We consider the boundary value problem involving the one dimensional $p$-Laplacian, and esta...
AbstractBy using Leggett–Williams' fixed-point theorem, a class of p-Laplacian boundary value proble...
AbstractThis paper establishes the exact multiplicities and properties of positive solutions for som...
AbstractIn this work we investigate the existence of positive solutions of the p-Laplacian, using th...
summary:This paper is concerned with the existence of positive solutions of a multi-point boundary v...
summary:This paper is concerned with the existence of positive solutions of a multi-point boundary v...
AbstractWe study the structure of solution set of the nonlinear two-point boundary value problem{u″(...
AbstractIn this paper we consider the multiplicity of positive solutions for the one-dimensional p-L...
AbstractWe consider the boundary value problems: (ϕp(x′(t)))′+q(t)f(t,x(t),x(t−1),x′(t))=0, ϕp(s)=|s...
AbstractThis paper deals with the existence of multiple positive solutions for the one-dimensional p...
AbstractWe study the existence, nonexistence and multiplicity of positive solutions for a family of ...
AbstractWe investigate the existence, nonexistence, and multiplicity of positive radial solutions fo...
AbstractIn this paper, we consider the existence of multiple positive solutions for multi-point boun...
AbstractIn this paper we deal with multiplicity of positive solutions to the p-Laplacian equation of...
AbstractIn this paper, we study the existence of positive solutions of the following nth-order four-...
summary:We consider the boundary value problem involving the one dimensional $p$-Laplacian, and esta...
AbstractBy using Leggett–Williams' fixed-point theorem, a class of p-Laplacian boundary value proble...
AbstractThis paper establishes the exact multiplicities and properties of positive solutions for som...
AbstractIn this work we investigate the existence of positive solutions of the p-Laplacian, using th...
summary:This paper is concerned with the existence of positive solutions of a multi-point boundary v...
summary:This paper is concerned with the existence of positive solutions of a multi-point boundary v...
AbstractWe study the structure of solution set of the nonlinear two-point boundary value problem{u″(...
AbstractIn this paper we consider the multiplicity of positive solutions for the one-dimensional p-L...
AbstractWe consider the boundary value problems: (ϕp(x′(t)))′+q(t)f(t,x(t),x(t−1),x′(t))=0, ϕp(s)=|s...
AbstractThis paper deals with the existence of multiple positive solutions for the one-dimensional p...
AbstractWe study the existence, nonexistence and multiplicity of positive solutions for a family of ...
AbstractWe investigate the existence, nonexistence, and multiplicity of positive radial solutions fo...
AbstractIn this paper, we consider the existence of multiple positive solutions for multi-point boun...
AbstractIn this paper we deal with multiplicity of positive solutions to the p-Laplacian equation of...
AbstractIn this paper, we study the existence of positive solutions of the following nth-order four-...
summary:We consider the boundary value problem involving the one dimensional $p$-Laplacian, and esta...
AbstractBy using Leggett–Williams' fixed-point theorem, a class of p-Laplacian boundary value proble...