We consider lexicographic vector equilibrium problems in metric spaces. Sufficient conditions for a family of such problems to be (uniquely) well posed at the reference point are established. As an application, we derive several results on well-posedness for a class of variational inequalities
AbstractIn this paper, the notion of a generalized Levitin–Polyak well-posedness is defined for symm...
We introduce some concepts of approximate solutions for Vector Quasi-Variational Inequalities and we...
We introduce a general concept of well-posedness in the sense of Tykhonov for abstract problems form...
We consider lexicographic vector equilibrium problems in metric spaces. Sufficient conditions for a ...
The aim of this work is to analyze lexicographic equilibrium problems on a topological Hausdorff ve...
In this paper we introduce some notions of well-posedness for scalar equilibrium problems in comple...
(Communicated by Xiaoqi Yang) Abstract. In this paper, we study the parametric well-posedness for ve...
In this article, we consider equivalence properties between various kinds of lexicographic variation...
We introduce and study two notions of well-posedness for vector equilibrium problems in topological...
In this note we consider some notions of well-posedness for scalar and vector variational inequaliti...
AbstractIn this paper we generalize the concepts of well-posedness to equilibrium problems and to op...
In this paper, a new sufficient condition is given in order a vector variational inequality is well...
Abstract In this article, we generalize the concept of well-posedness to the parametric strong vecto...
We study a class of equilibrium problems which is identified with a complete metric space of functio...
We introduce and study well-posedness in connection with the symmetric vector quasi-equilibrium prob...
AbstractIn this paper, the notion of a generalized Levitin–Polyak well-posedness is defined for symm...
We introduce some concepts of approximate solutions for Vector Quasi-Variational Inequalities and we...
We introduce a general concept of well-posedness in the sense of Tykhonov for abstract problems form...
We consider lexicographic vector equilibrium problems in metric spaces. Sufficient conditions for a ...
The aim of this work is to analyze lexicographic equilibrium problems on a topological Hausdorff ve...
In this paper we introduce some notions of well-posedness for scalar equilibrium problems in comple...
(Communicated by Xiaoqi Yang) Abstract. In this paper, we study the parametric well-posedness for ve...
In this article, we consider equivalence properties between various kinds of lexicographic variation...
We introduce and study two notions of well-posedness for vector equilibrium problems in topological...
In this note we consider some notions of well-posedness for scalar and vector variational inequaliti...
AbstractIn this paper we generalize the concepts of well-posedness to equilibrium problems and to op...
In this paper, a new sufficient condition is given in order a vector variational inequality is well...
Abstract In this article, we generalize the concept of well-posedness to the parametric strong vecto...
We study a class of equilibrium problems which is identified with a complete metric space of functio...
We introduce and study well-posedness in connection with the symmetric vector quasi-equilibrium prob...
AbstractIn this paper, the notion of a generalized Levitin–Polyak well-posedness is defined for symm...
We introduce some concepts of approximate solutions for Vector Quasi-Variational Inequalities and we...
We introduce a general concept of well-posedness in the sense of Tykhonov for abstract problems form...