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Second-Order Duality in Multiobjective Programming Involving (F, α, ρ, d)-V-Type I Functions

机译:涉及(F,α,ρ,d)-V-Type I函数的多目标规划中的二阶对偶

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In this paper, a new class of second-order (F, α, ρ, d)-V-type I functions is introduced that generalizes the notion of (F, α, ρ, d)-V-convex functions introduced by Zalmai (Computers Math. Appl. 2002; 43:1489-1520) and (F, α, ρ, d)-type I functions defined by Hachimi and Aghezzaf (Numer. Funct. Anal. Optim. 2004; 25:725-736). Based on these functions, weak, strong, and strict converse duality theorems are derived for Wolfe and Mond-Weir type multiobjective dual programs in order to relate the efficient and weak efficient solutions of primal and dual problems.
机译:本文介绍了一类新的二阶(F,α,ρ,d)-V型I函数,归纳了Zalmai引入的(F,α,ρ,d)-V-凸函数的概念(Computer Math。Appl.2002; 43:1489-1520)和由Hachimi和Aghezzaf定义的(F,α,ρ,d)-I型函数(Numer.Funct.Anal.Optim.2004; 25:725-736) 。基于这些函数,为Wolfe和Mond-Weir型多目标对偶程序推导了弱,强和严格的逆对偶性定理,以便关联原始和对偶问题的有效解和弱有效解。

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