Recession maps and applications
Dinh The Luc · Optimization · 1993
This paper is devoted to the study of recession maps of set-valued maps in infinite dimensional spaces. Properties and calculus rules of recession maps are provided. As an application, a general closed image theorem is established in a simple way. Some aspects of vector optimization such as the domination property, stability are considered. Vector minimax problems and saddlepoint results are obtained without compactness assumptions