STRONG SUBDIFFERENTIAL CALCULUS FOR CONVEX SET-VALUED MAPPINGS AND APPLICATIONS TO SET OPTIMIZATION.

The aim of this paper is to establish the strong vector subdifferential of the convex set-valued mapping F +GoH, where F; G, and H are convex set-valued mappings, and G is nondecreasing. An application is given to deal with optimality conditions for a constrained convex set-valued optimization problem. [ABSTRACT FROM AUTHOR]