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- W2123202395 abstract "This note deals with approximate solutions in vector optimization involving a generalized cone-invex set-valued mapping. First, a new class of generalized cone-invex set-valued maps, called cone-subinvex set-valued maps, is introduced. Then the sufficient optimality condition and two types dual theorems are established for weakly approximate minimizers under the assumption of cone-subinvexity. Finally, it also reveals the closed relationships between a weakly approximate minimizer of a cone-subinvex set-valued optimization problem and a weakly approximate solution of a kind of vector variational inequality." @default.
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- W2123202395 date "2015-10-09" @default.
- W2123202395 modified "2023-09-26" @default.
- W2123202395 title "Approximate solutions for nonconvex set-valued optimization and vector variational inequality" @default.
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