On polar generalized monotonicity in vector optimization
Riccardo Cambini, Sándor Komlósi · Optimization · 2000
The aim of the paper is to put in evidence that scaianzation in vector optimization is not a mere technical tool but sometimes it is the only natural way to extend certain vectorial concepts like cone convexity and cone monotonicity. A deeper insight into the special properties of polarly quasimonotone bifunctions is given and it is shown that this con-cept is a natural extension of the (non polar) monotonicity concept