Add to ORKGAbstract. In this paper we extend some existence results concerning generalized eigenvalues for fully nonlinear operators, singular or degener-ate. We consider the radial case and we prove the existence of an infinite number of eigenvalues, simple and isolated. This completes the results obtained by the author with Isabeau Birindelli for the first eigenvalues in the radial case, and the results obtained for the Pucci’s operator by Busca Esteban and Quaas and for the p-Laplace operator by Del Pino and Manasevich. 1
Two generalizations of the notion of principal eigenvalue for elliptic operators in RN are examined ...
AbstractThis paper solves the following form of normalized eigenvalue problem:Au−C(λ,u)=0,λ⩾0andu∈∂D...
In this paper, we analyze an eigenvalue problem for nonlinear elliptic operators involving homogeneo...
The concept of eigenvalue has recently been extended to a large class of fully-nonlinear operators, ...
In this paper we present an elementary theory about the existence of eigenvalues for fully nonlinear...
Abstract. In this paper we present an elementary theory about the existence of eigenvalues for fully...
In this paper we extend existing results concerning generalized eigenvalues of Pucci’s extremal oper...
In this paper, we prove the existence of a generalized eigenvalue and a corresponding eigenfunction ...
In this paper we introduce the notion of first eigenvalue for fully nonlinear operators which are no...
AbstractWe study the maximum principle, the existence of eigenvalue and the existence of solution fo...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
AbstractWe study uniformly elliptic fully nonlinear equations of the type F(D2u,Du,u,x)=f(x). We sho...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
Two generalizations of the notion of principal eigenvalue for elliptic operators in R-N are examined...
Two generalizations of the notion of principal eigenvalue for elliptic operators in RN are examined ...
AbstractThis paper solves the following form of normalized eigenvalue problem:Au−C(λ,u)=0,λ⩾0andu∈∂D...
In this paper, we analyze an eigenvalue problem for nonlinear elliptic operators involving homogeneo...
The concept of eigenvalue has recently been extended to a large class of fully-nonlinear operators, ...
In this paper we present an elementary theory about the existence of eigenvalues for fully nonlinear...
Abstract. In this paper we present an elementary theory about the existence of eigenvalues for fully...
In this paper we extend existing results concerning generalized eigenvalues of Pucci’s extremal oper...
In this paper, we prove the existence of a generalized eigenvalue and a corresponding eigenfunction ...
In this paper we introduce the notion of first eigenvalue for fully nonlinear operators which are no...
AbstractWe study the maximum principle, the existence of eigenvalue and the existence of solution fo...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
AbstractWe study uniformly elliptic fully nonlinear equations of the type F(D2u,Du,u,x)=f(x). We sho...
The existence of eigenvalues for nonlinear homogeneous operators is discussed, considering perturbat...
Two generalizations of the notion of principal eigenvalue for elliptic operators in R-N are examined...
Two generalizations of the notion of principal eigenvalue for elliptic operators in RN are examined ...
AbstractThis paper solves the following form of normalized eigenvalue problem:Au−C(λ,u)=0,λ⩾0andu∈∂D...
In this paper, we analyze an eigenvalue problem for nonlinear elliptic operators involving homogeneo...