Add to ORKGIn this work we consider numerical positive solutions of the equation −Δu = λf(u) with Dirichlet boundary condition in a bounded domain Ω, where λ> 0 and f(u) is a superlinear function of u. We study the behavior of the branches of numerical positive solutions for varying λ
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractIn this paper, with the help of super-solutions and sub-solutions, we set up a general frame...
We study the existence, nonexistence and multiplicity of positive solutions for the family of proble...
Abstract. Using two numerical methods, we will obtain numerical positive solutions of the equation)(...
This paper deals with the existence of positive solutions for the elliptic problems with sublinear a...
In this paper we deal with the class of quasilinear elliptic Dirichlet boundary value problem of typ...
Abstract: In this work we present a numerical approach for finding positive solutions for −∆u = λ(u ...
We study the existence of positive solutions to the semilinear elliptic problem $$ - epsilon^2 Delta...
This study concerns the existence and stability properties of positive solutions to classes of bound...
This paper studies the asymptotic behavior near the boundary for large solutions of the semilinear e...
AbstractWe prove results concerning the existence and multiplicity of positive solutions for the qua...
We study existence, multiplicity, and the behavior, with respect to λ, of positive radially symmetri...
AbstractThe following singular elliptic boundary value problem is studied:Δu+λu−γ+up=0inΩ,u>0inΩ,u=0...
We study existence, multiplicity, and the behavior, with respect to λ, of positive radially symmetri...
We consider a Dirichlet elliptic problem driven by the Laplacian with singular and superlinear nonli...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractIn this paper, with the help of super-solutions and sub-solutions, we set up a general frame...
We study the existence, nonexistence and multiplicity of positive solutions for the family of proble...
Abstract. Using two numerical methods, we will obtain numerical positive solutions of the equation)(...
This paper deals with the existence of positive solutions for the elliptic problems with sublinear a...
In this paper we deal with the class of quasilinear elliptic Dirichlet boundary value problem of typ...
Abstract: In this work we present a numerical approach for finding positive solutions for −∆u = λ(u ...
We study the existence of positive solutions to the semilinear elliptic problem $$ - epsilon^2 Delta...
This study concerns the existence and stability properties of positive solutions to classes of bound...
This paper studies the asymptotic behavior near the boundary for large solutions of the semilinear e...
AbstractWe prove results concerning the existence and multiplicity of positive solutions for the qua...
We study existence, multiplicity, and the behavior, with respect to λ, of positive radially symmetri...
AbstractThe following singular elliptic boundary value problem is studied:Δu+λu−γ+up=0inΩ,u>0inΩ,u=0...
We study existence, multiplicity, and the behavior, with respect to λ, of positive radially symmetri...
We consider a Dirichlet elliptic problem driven by the Laplacian with singular and superlinear nonli...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractIn this paper, with the help of super-solutions and sub-solutions, we set up a general frame...
We study the existence, nonexistence and multiplicity of positive solutions for the family of proble...