Stability for properly quasiconvex vector optimization problem
From the abstract: ``The aim of this paper is to study the stability aspects of various types of solution sets of a vector optimization problem both in the given space and in its image space by perturbing the objective function and the feasible set. The Kuratowski-Painlevé set-convergence of the sets of minimal, weak minimal and Henig proper minimal points of the perturbed problems to the corresponding minimal set of the original problem is established assuming the objective functions to be (strictly) properly quasi cone-convex.'' The paper is based on 4 lemmas and 8 theorems, it consists of 6 sections, the list of references includes 27 works.
scientific article; zbMATH DE number 6136269
scientific article