Abstract. This paper is concerned with multiplicity questions for solutions of the boundary value problem (’(u0))0 + f(t; u) = 0; a < t < b u(a) = 0 = u(b) where ’ is an odd, increasing homeomorphism on R, and is a positive parameter. The tools employed are xed point and continuation methods. 1
summary:The existence and multiplicity results are shown for certain types of problems with nonlinea...
Abstract. We study the exact number of positive solutions of a two-point Dirichlet boundary-value pr...
AbstractIn this paper, we establish some multiplicity results for the following Neumann problem: −di...
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...
AbstractThis paper is concerned with the existence and multiplicity of positive solutions for the sy...
Abstract. Consider the problem −∆pu = g(u) + λh(u) in Ω with u = 0 on the boundary, where λ ∈ (0,∞),...
The existence, non-existence and multiplicity of solutions to periodic boundary value problems (phi(...
AbstractUsing Leray–Schauder degree theory we obtain various existence and multiplicity results for ...
AbstractThe existence and multiplicity of positive solutions are established for the multi-point bou...
summary:The paper deals with the existence of multiple positive solutions for the boundary value pro...
Using Leray-Schauder degree theory we obtain various existence and multiplicity results for nonlinea...
This article concerns the existence, localization and multiplicity of positive solutions for the b...
Abstract. In this paper, we establish the existence of three weak solutions to a Dirichlet boundary ...
AbstractIn this paper, exact number of solutions are obtained for the one-dimensional p-Laplacian in...
summary:The existence and multiplicity results are shown for certain types of problems with nonlinea...
Abstract. We study the exact number of positive solutions of a two-point Dirichlet boundary-value pr...
AbstractIn this paper, we establish some multiplicity results for the following Neumann problem: −di...
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...
AbstractThis paper is concerned with the existence and multiplicity of positive solutions for the sy...
Abstract. Consider the problem −∆pu = g(u) + λh(u) in Ω with u = 0 on the boundary, where λ ∈ (0,∞),...
The existence, non-existence and multiplicity of solutions to periodic boundary value problems (phi(...
AbstractUsing Leray–Schauder degree theory we obtain various existence and multiplicity results for ...
AbstractThe existence and multiplicity of positive solutions are established for the multi-point bou...
summary:The paper deals with the existence of multiple positive solutions for the boundary value pro...
Using Leray-Schauder degree theory we obtain various existence and multiplicity results for nonlinea...
This article concerns the existence, localization and multiplicity of positive solutions for the b...
Abstract. In this paper, we establish the existence of three weak solutions to a Dirichlet boundary ...
AbstractIn this paper, exact number of solutions are obtained for the one-dimensional p-Laplacian in...
summary:The existence and multiplicity results are shown for certain types of problems with nonlinea...
Abstract. We study the exact number of positive solutions of a two-point Dirichlet boundary-value pr...
AbstractIn this paper, we establish some multiplicity results for the following Neumann problem: −di...