The continuous and increasing interest concerning vector optimization perceptible in the
research community, where contributions dealing with the theory of duality abound lately …

Page 1 VECTOR OPTIMIZATION Radu loan Bot Sorin-Mihai Grad Gert Wanka Duality in Vector
Optimization Springer Page 2 Vector Optimization Series Editor: Johannes Jahn University of …

The results presented in this book originate from the last decade research work of the author
in the? eld of duality theory in convex optimization. The reputation of duality in the …

For an inequality system defined by an infinite family of proper convex functions, we
introduce some new notions of constraint qualifications in terms of the epigraphs of the …

For an inequality system defined by a possibly infinite family of proper functions (not
necessarily lower semicontinuous), we introduce some new notions of constraint …

In this paper we present a new regularity condition for the subdifferential sum formula of a
convex function with the precomposition of another convex function with a continuous linear …

In this paper we present constraint qualifications which completely characterize the Farkas–
Minkowski and the locally Farkas–Minkowski convex (possibly infinite) inequality systems …

This paper concerns a closedness condition called (CC) involving a convex function and a
convex constrained system. This type of condition has played an important role in the study …

We give some necessary and sufficient conditions which completely characterize the strong
and total Lagrange duality, respectively, for convex optimization problems in separated …

In this paper, we propose a duality theory for semi-infinite linear programming problems
under uncertainty in the constraint functions, the objective function, or both, within the …