We improve some previous results for the principal eigenvalue of the p-laplacian defined on IRN, study regularity of the corresponding eigenfunctions and give an existence result of the type below the first eigenvalue (or between the first eigenvalues) for a certain perturbed problem. Based in our approach for the equation we deduce existence, ∗Key Phrases: p-Laplacian systems, nonlinear eigenvalues problems, indefinite weight, homogenious Sobolev Spaces, unbounded domain, perturbation, maximum principle
We prove several existence results for eigenvalue problems involving the p-Laplacian and a nonlinear...
We prove the existence of a principal eigenvalue and we derive a ”Refined Maximum Principle ” for an...
Two generalizations of the notion of principal eigenvalue for elliptic operators in R-N are examined...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
AbstractIn this paper, we are interested in the first eigenvalue of p-Laplacian and the relation bet...
In this paper we study quasilinear homogeneous eigenvalue problem with the p-Laplacian involving sin...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
1.2. The strategy of proofs and organization of the paper 7 2. Generalized principal eigenvalue
This article concerns special properties of the principal eigenvalue of a nonlinear elliptic system...
We study an eigenvalue problem by a non-smooth critical point theory. Under general assumptions, we ...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of t...
Coordenação de Aperfeiçoamento de Pessoal de Nível Superior - CAPESThis work is dedicated to study t...
We consider the Dirichlet eigenvalue problem $$ -mathop{ m div}(| abla u|^{p-2} abla u ) =lambda ...
AbstractIt is well known that all the eigenvalues of the linear eigenvalue problemΔu=(q−λr)u,in Ω⊂RN...
We prove several existence results for eigenvalue problems involving the p-Laplacian and a nonlinear...
We prove the existence of a principal eigenvalue and we derive a ”Refined Maximum Principle ” for an...
Two generalizations of the notion of principal eigenvalue for elliptic operators in R-N are examined...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
AbstractIn this paper, we are interested in the first eigenvalue of p-Laplacian and the relation bet...
In this paper we study quasilinear homogeneous eigenvalue problem with the p-Laplacian involving sin...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of tw...
1.2. The strategy of proofs and organization of the paper 7 2. Generalized principal eigenvalue
This article concerns special properties of the principal eigenvalue of a nonlinear elliptic system...
We study an eigenvalue problem by a non-smooth critical point theory. Under general assumptions, we ...
We study the properties of the positive principal eigenvalue and the corresponding eigenspaces of t...
Coordenação de Aperfeiçoamento de Pessoal de Nível Superior - CAPESThis work is dedicated to study t...
We consider the Dirichlet eigenvalue problem $$ -mathop{ m div}(| abla u|^{p-2} abla u ) =lambda ...
AbstractIt is well known that all the eigenvalues of the linear eigenvalue problemΔu=(q−λr)u,in Ω⊂RN...
We prove several existence results for eigenvalue problems involving the p-Laplacian and a nonlinear...
We prove the existence of a principal eigenvalue and we derive a ”Refined Maximum Principle ” for an...
Two generalizations of the notion of principal eigenvalue for elliptic operators in R-N are examined...