ε-Properly Efficient Solutions of Vector Optimization Problems with Set-Valued Maps

Rong Wei-dong · Or Transactions · 2000

e-Properly efficient solutions of vector optimization problems with set-valued maps are discussed. Under the assumption of the generalized cone-sub convexlikeness for setvalued maps, the scalarization theorems, the e-Lagrange multipliers theorems, the e-saddle-point theorems and e-proper duality theorems for e-properly efficient solutions of vector optimization problems with set-valued maps are obtained.

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