Abstract
In this paper, based on a kind of unified proper efficiency named as $E$-Benson proper efficiency, we present $E$-proper saddle points theorems and $E$-proper duality results including as weak duality and strong duality theorems of vector optimization problems with set-valued maps. Our main results unify and extend the cases of proper saddle points and proper duality as well as $\varepsilon$-proper saddle points and $\varepsilon$-proper duality.
Citation
Ke-Quan Zhao. Xin-Min Yang. "$E$-PROPER SADDLE POINTS AND $E$-PROPER DUALITY IN VECTOR OPTIMIZATION WITH SET-VALUED MAPS." Taiwanese J. Math. 18 (2) 483 - 495, 2014. https://doi.org/10.11650/tjm.18.2014.3473
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