This paper is devoted to constructing Wolfe and Mond–Weir dual models for interval-valued
pseudoconvex optimization problem with equilibrium constraints, as well as providing weak …

This paper deals with the study of interval-valued semiinfinite optimization problems with
equilibrium constraints (ISOPEC) using convexificators. First, we formulate Wolfe-type dual …

For a long time, the bilevel programming problem has essentially been considered as a
special case of mathematical programs with equilibrium constraints, in particular when the …

In this paper, we consider semi-infinite mathematical programming problems with
equilibrium constraints (SIMPEC). We establish necessary and sufficient optimality …

In this paper, we consider a nonsmooth multiobjective semi-infinite mathematical
programming problems with equilibrium constraints (MOSIMPECs). We introduce the …

In this paper, we consider optimization problems with equilibrium constraints. We study the
Wolfe-type dual problem for the optimization problems with equilibrium constraints under the …

The aim of this paper is to develop first-order necessary and sufficient optimality conditions
for nonsmooth multiobjective optimization problems with vanishing constraints. First of all …

In this paper, we deal with constraint qualifications, stationary concepts and optimality
conditions for a nonsmooth mathematical program with equilibrium constraints (MPEC). The …

The paper deals with the mathematical programming problems with nonsmooth vanishing
constraints. The main focus is on the estimating the Frèchet normal cone of feasible set and …

In this paper, we construct a Wolfe and Mond-Weir types dual problem in terms of contingent
epiderivatives for nonsmooth mathematical programming problems with equilibrium …