We consider the semicontinuity of the solution set and the approximate solution set of
parametric multivalued quasivariational inequalities in topological vector spaces. Three …

Whenever the data of a Stampacchia variational inequality, that is, the set-valued operator
and/or the constraint map, are subject to perturbations, then the solution set becomes a …

QUASIMONOTONE VARIATIONAL INEQUALITIES AND QUASICONVEX PROGRAMMING:
QUANTITATIVE STABILITY Keywords: Quasimonotone variational i Page 1 QUASIMONOTONE …

We prove the upper semicontinuity (in term of the closedness) of the solution set with respect
to parameters of vector quasivariational inequalities involving multifunctions in topological …

In this paper, we consider vector quasi-equilibrium problems under perturbation in terms of
suitable asymptotically solving sequences, not embedding given problems into a …

We introduce a refinement concept for Nash equilibria (slightly altruistic equilibrium) defined
by a limit process and which captures the idea of reciprocal altruism as presented in …

In this paper, we obtain the Painlevé-Kuratowski Convergence of the efficient solution sets,
the weak efficient solution sets and various proper efficient solution sets for the perturbed …

We consider a weak vector generalized quasivariational inequality. By introducing a method
of scalarization which does not require any assumption on the data and by using previous …

In this paper, we study Levitin–Polyak type well-posedness for generalized quasivariational
inequality problems with explicit constraints. Four types of Levitin–Polyak well-posedness …

In this paper we study the scalar equilibrium problem (EP). We employ variational
convergences of bifunctions (lopsided convergence in the maxinf framework, hypo …