Add to ORKGA deformation lemma for functionals which are the sum of a locally Lipschitz continuous function and of a concave, proper and upper semicontinuous function is established. Some critical point theorems are then deduced and an application to a class of elliptic variational-hemivariational inequalities is presented
AbstractWe consider minimization results for locally Lipschitzian functionals on a Banach space by i...
In the framework of critical point theory for continuous functionals defined on metric spaces, we sh...
Abstract. We present some basic tools in critical point theory. We first define the notion of differ...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
AbstractMultiple critical points theorems for non-differentiable functionals are established. Applic...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
AbstractA classical critical point theorem in presence of splitting established by Brézis–Nirenberg ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
AbstractWe consider minimization results for locally Lipschitzian functionals on a Banach space by i...
In the framework of critical point theory for continuous functionals defined on metric spaces, we sh...
Abstract. We present some basic tools in critical point theory. We first define the notion of differ...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
AbstractMultiple critical points theorems for non-differentiable functionals are established. Applic...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
AbstractA classical critical point theorem in presence of splitting established by Brézis–Nirenberg ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
summary:In this paper, two deformation lemmas concerning a family of indefinite, non necessarily con...
AbstractWe consider minimization results for locally Lipschitzian functionals on a Banach space by i...
In the framework of critical point theory for continuous functionals defined on metric spaces, we sh...
Abstract. We present some basic tools in critical point theory. We first define the notion of differ...