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
This paper is concerned with a study of the quasilinear problem $$ displaylines{ -(|u'|^{p-2}u')'= |...
In this paper we prove the existence of at least three classical solutions for the problem \begin{eq...
AbstractIn the paper, we deal with positive solutions of the following nonlinear three-point singula...
We study the exact number of solutions of the quasilinear Neumann boundary-value problem $$\displa...
summary:We consider the boundary value problem involving the one dimensional $p$-Laplacian, and esta...
This paper is concerned with a study of the quasilinear problem -(|u # | p-2 u # ) # = |u| p - #, in...
Abstract We investigate the multiplicity of solutions for one-dimensional p-Laplacian Dirichlet boun...
AbstractBy means of the Leggett-Williams fixed-point theorem, criteria are developed for the existen...
AbstractThis paper is concerned with the exact number of positive solutions for boundary value probl...
AbstractIn this paper we consider the multiplicity of positive solutions for the one-dimensional p-L...
In this paper, we investigate the existence of positive solutions for a classes of m-point boundary ...
In this paper we prove the existence of at least three classical solutions for the problem \begin{eq...
AbstractResults concern the exact number of solutions for a certain class of nonlinear boundary valu...
AbstractResults concern the exact number of solutions for a certain class of nonlinear boundary valu...
AbstractIn this paper we consider the multipoint boundary value problem for one-dimensional p-Laplac...
This paper is concerned with a study of the quasilinear problem $$ displaylines{ -(|u'|^{p-2}u')'= |...
In this paper we prove the existence of at least three classical solutions for the problem \begin{eq...
AbstractIn the paper, we deal with positive solutions of the following nonlinear three-point singula...
We study the exact number of solutions of the quasilinear Neumann boundary-value problem $$\displa...
summary:We consider the boundary value problem involving the one dimensional $p$-Laplacian, and esta...
This paper is concerned with a study of the quasilinear problem -(|u # | p-2 u # ) # = |u| p - #, in...
Abstract We investigate the multiplicity of solutions for one-dimensional p-Laplacian Dirichlet boun...
AbstractBy means of the Leggett-Williams fixed-point theorem, criteria are developed for the existen...
AbstractThis paper is concerned with the exact number of positive solutions for boundary value probl...
AbstractIn this paper we consider the multiplicity of positive solutions for the one-dimensional p-L...
In this paper, we investigate the existence of positive solutions for a classes of m-point boundary ...
In this paper we prove the existence of at least three classical solutions for the problem \begin{eq...
AbstractResults concern the exact number of solutions for a certain class of nonlinear boundary valu...
AbstractResults concern the exact number of solutions for a certain class of nonlinear boundary valu...
AbstractIn this paper we consider the multipoint boundary value problem for one-dimensional p-Laplac...
This paper is concerned with a study of the quasilinear problem $$ displaylines{ -(|u'|^{p-2}u')'= |...
In this paper we prove the existence of at least three classical solutions for the problem \begin{eq...
AbstractIn the paper, we deal with positive solutions of the following nonlinear three-point singula...