AbstractThe type of problem under consideration isut=Δu+f(u)inΩ×(0, T)∂u∂n+g(u)=0on∂Ω×(0, T) (*)u(x, 0)=u0(x). Here Ω is a finite domain of RN. The solution of (*) is compared with a corresponding solution of the N-ball or a finite interval whose size depends on different quantities of an associated linear elliptic problem for Ω, such as e.g. the fixed membrane problem. Possible applications include estimates for the blow-up or finite vanishing time
AbstractWe construct positive solutions of the semilinear elliptic problem Δu+λu+up=0 with Dirichet ...
AbstractIn this paper we consider nonlinear boundary value problems whose simplest model is the foll...
AbstractIn this paper, we study the asymptotic behaviour as p→∞ of the radial solution of the proble...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractWe continue part I of this paper. Here in part II, comparison principles are proved for non-...
AbstractWe consider a Cauchy problem for a semilinear heat equation(P){ut=Δu+upinRN×(0,∞),u(x,0)=u0(...
AbstractThis paper deals with the existence of positive solutions to a Dirichlet problem for the sup...
We consider the following elliptic problem: ? div( |?u| p?2?u |y| ap ) = |u| q?2u |y| bq + ...
AbstractWe study classes of boundary value problems involving the p-Laplacian operator and nonlinear...
AbstractIn this paper we study the existence of positive solutions for the problem (0.1)Δ2u+cΔu=f(x,...
AbstractWe consider the model problem[formula]where Ω is a bounded region inRNwith smooth boundary,q...
AbstractWe investigate the existence of nonnegative weak solutions to the problem ut=Δ(um)−|∇u|p in ...
AbstractSome multiplicity results are presented for the eigenvalue problem(Pλ,μ){−div(|x|−2a∇u)=λ|x|...
In this paper we present two methods for replacing Dirichlet\u27s problem by a sequence of Robin\u27...
The aim of this study is to prove global existence of classical solutions for problems of the form $...
AbstractWe construct positive solutions of the semilinear elliptic problem Δu+λu+up=0 with Dirichet ...
AbstractIn this paper we consider nonlinear boundary value problems whose simplest model is the foll...
AbstractIn this paper, we study the asymptotic behaviour as p→∞ of the radial solution of the proble...
AbstractThe existence of a positive, radial solution for superlinear elliptic boundary value problem...
AbstractWe continue part I of this paper. Here in part II, comparison principles are proved for non-...
AbstractWe consider a Cauchy problem for a semilinear heat equation(P){ut=Δu+upinRN×(0,∞),u(x,0)=u0(...
AbstractThis paper deals with the existence of positive solutions to a Dirichlet problem for the sup...
We consider the following elliptic problem: ? div( |?u| p?2?u |y| ap ) = |u| q?2u |y| bq + ...
AbstractWe study classes of boundary value problems involving the p-Laplacian operator and nonlinear...
AbstractIn this paper we study the existence of positive solutions for the problem (0.1)Δ2u+cΔu=f(x,...
AbstractWe consider the model problem[formula]where Ω is a bounded region inRNwith smooth boundary,q...
AbstractWe investigate the existence of nonnegative weak solutions to the problem ut=Δ(um)−|∇u|p in ...
AbstractSome multiplicity results are presented for the eigenvalue problem(Pλ,μ){−div(|x|−2a∇u)=λ|x|...
In this paper we present two methods for replacing Dirichlet\u27s problem by a sequence of Robin\u27...
The aim of this study is to prove global existence of classical solutions for problems of the form $...
AbstractWe construct positive solutions of the semilinear elliptic problem Δu+λu+up=0 with Dirichet ...
AbstractIn this paper we consider nonlinear boundary value problems whose simplest model is the foll...
AbstractIn this paper, we study the asymptotic behaviour as p→∞ of the radial solution of the proble...