Set-valued optimization is a vibrant and expanding branch of applied mathematics that
deals with optimization problems where the objective map and/or the constraint maps are …

We present a simple approach to an analysis of higher order approximations to sets and
functions. The objects we study are not of a specific order; they include objects of order 2 …

Higher order necessary conditions in smooth constrained optimization Page 51 Contemporary
Mathematics Contemporary Mathematics Volume 479 , 2009 Higher Order Necessary …

Higher-Order Efficiency Conditions Via Higher-Order Tangent Cones Page 1 Numerical
Functional Analysis and Optimization, 35(1):68–84, 2014 Copyright © Taylor & Francis Group …

In this paper, we deal with some higher-order optimality conditions for local strict efficient
solutions to a nonsmooth vector equilibrium problem with set, cone and equality constraints …

Our goal is to give some higher-order suffcient effciency conditions for a nonsmooth
multiobjective optimization problem with equality constraints and an arbitrary set constraint …

In this article, some types of lower and upper second-order strictly pseudoconvexity are
provided for establishing sufficient conditions for the second-order strict local Pareto minima …

In this paper, we give optimality conditions of higher-order for a continuously directional
differentiable vector equilibrium problem with constraints. First, we obtain some important …

The goals of this dissertation are:(1) to present some results on the flow-invariance of a
closed set S of a Banach space with respect to a differential equation, and to discuss …

One presents some results on optimization problems via the technique of second order
tangential cones to a nonempty subset. Such a technique is also used in the study of the …