AbstractIn this paper we prove the principle of symmetric criticality for Motreanu–Panagiotopoulos type functionals, i.e., for convex, proper, lower semicontinuous functionals which are perturbed by a locally Lipschitz function. By means of this principle a variational–hemivariational inequality is studied on certain type of unbounded strips
A deformation lemma for functionals which are the sum of a locally Lipschitz continuous function and...
A general min-max principle established by Ghoussoub is extended to the case of functionals which ar...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...
AbstractIn this paper we prove the principle of symmetric criticality for Motreanu–Panagiotopoulos t...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A recently established three-critical-points theorem of Ricceri relating to continuously Gâteaux dif...
Abstract. In this paper we give an existence result for a class of variational-hemivariational inequ...
In this paper we consider a class of variational-hemivariational inequalities. We use the critical p...
In this paper, some minmax theorems for even and C1 functionals established by Ghoussoub are extende...
AbstractWe consider quasilinear elliptic variational–hemivariational inequalities involving convex, ...
Extensions of the seminal Ghoussoub's min-max principle [15] to non-smooth functionals given by a lo...
The purpose of this paper is to study the existence of weak solutions for some classes of hemivari- ...
AbstractA classical critical point theorem in presence of splitting established by Brézis–Nirenberg ...
AbstractWe consider minimization results for locally Lipschitzian functionals on a Banach space by i...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
A deformation lemma for functionals which are the sum of a locally Lipschitz continuous function and...
A general min-max principle established by Ghoussoub is extended to the case of functionals which ar...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...
AbstractIn this paper we prove the principle of symmetric criticality for Motreanu–Panagiotopoulos t...
A general min-max principle established by Ghoussoub is extended to the case of functionals f which ...
A recently established three-critical-points theorem of Ricceri relating to continuously Gâteaux dif...
Abstract. In this paper we give an existence result for a class of variational-hemivariational inequ...
In this paper we consider a class of variational-hemivariational inequalities. We use the critical p...
In this paper, some minmax theorems for even and C1 functionals established by Ghoussoub are extende...
AbstractWe consider quasilinear elliptic variational–hemivariational inequalities involving convex, ...
Extensions of the seminal Ghoussoub's min-max principle [15] to non-smooth functionals given by a lo...
The purpose of this paper is to study the existence of weak solutions for some classes of hemivari- ...
AbstractA classical critical point theorem in presence of splitting established by Brézis–Nirenberg ...
AbstractWe consider minimization results for locally Lipschitzian functionals on a Banach space by i...
A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is exte...
A deformation lemma for functionals which are the sum of a locally Lipschitz continuous function and...
A general min-max principle established by Ghoussoub is extended to the case of functionals which ar...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...
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