We study the sum of weighted Lebesgue spaces, by considering an abstract measure space and the Nemytskii operator defined on it. Then we apply our general results to prove existence and multiplicity of solutions to a class of nonlinear p-Laplacian equations in R^n; with a nonnegative measurable potential, possibly singular and vanishing at infinity, and Carathéodory functions satisfying a double-power growth condition in u
We prove the existence of a nontrivial solution for the nonlinear elliptic problem $-Delta u=lambda ...
In this paper, we study the multiplicity of positive solutions for the p-Laplacian problems with sig...
(Communicated by Hongjie Dong) Abstract. This paper provides multiplicity results for a class of non...
We study the sum of weighted Lebesgue spaces, by considering an abstract measure space and the Nemyt...
We study a class of elliptic problems involving weighted $p$-Laplace operators, critical growths an...
We study very general nonvariational elliptic equations of p-Laplacian type. We discuss an optimal ...
The aim of this paper is investigating the multiplicity of weak solutions of the quasilinear ellipti...
This article presents sufficient conditions for the existence of non-trivial solutions for a nonlin...
The book systematically develops the nonlinear potential theory connected with the weighted Sobolev ...
We study the nonlinear elliptic boundary value problem $$ A u = f(x,u) quad { m in }Omega,,$$ $$ Bu ...
AbstractWe establish some results on the existence of multiple nontrivial solutions for a class of p...
summary:Global solvability and asymptotics of semilinear parabolic Cauchy problems in $\mathbb R^n$ ...
This article establishes existence, non-existence and Liouville-type theorems for nonlinear equation...
In this paper we are concerned with the study of a class of fully nonlinear uniformly elliptic equat...
Very general nonvariational elliptic equations of $ p$-Laplacian type are treated. An optimal Calder...
We prove the existence of a nontrivial solution for the nonlinear elliptic problem $-Delta u=lambda ...
In this paper, we study the multiplicity of positive solutions for the p-Laplacian problems with sig...
(Communicated by Hongjie Dong) Abstract. This paper provides multiplicity results for a class of non...
We study the sum of weighted Lebesgue spaces, by considering an abstract measure space and the Nemyt...
We study a class of elliptic problems involving weighted $p$-Laplace operators, critical growths an...
We study very general nonvariational elliptic equations of p-Laplacian type. We discuss an optimal ...
The aim of this paper is investigating the multiplicity of weak solutions of the quasilinear ellipti...
This article presents sufficient conditions for the existence of non-trivial solutions for a nonlin...
The book systematically develops the nonlinear potential theory connected with the weighted Sobolev ...
We study the nonlinear elliptic boundary value problem $$ A u = f(x,u) quad { m in }Omega,,$$ $$ Bu ...
AbstractWe establish some results on the existence of multiple nontrivial solutions for a class of p...
summary:Global solvability and asymptotics of semilinear parabolic Cauchy problems in $\mathbb R^n$ ...
This article establishes existence, non-existence and Liouville-type theorems for nonlinear equation...
In this paper we are concerned with the study of a class of fully nonlinear uniformly elliptic equat...
Very general nonvariational elliptic equations of $ p$-Laplacian type are treated. An optimal Calder...
We prove the existence of a nontrivial solution for the nonlinear elliptic problem $-Delta u=lambda ...
In this paper, we study the multiplicity of positive solutions for the p-Laplacian problems with sig...
(Communicated by Hongjie Dong) Abstract. This paper provides multiplicity results for a class of non...