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Duality for second-order symmetric multiobjective programming with cone constraints

机译:具有锥约束的二阶对称多目标规划的对偶

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摘要

In this paper, a new pair of Mond-Weir type multiobjective second-order symmetric dual models with cone constraints is formulated in which the objective function is optimised with respect to an arbitrary closed convex cone. Usual duality relations are further established under K- η-bonvexity/second-order symmetric dual AT-H-convexity assumptions. A nontrivial example has also been illustrated to justify the weak duality theorems. Several results including many recent works are obtained as special cases.
机译:本文提出了一对新的具有锥约束的Mond-Weir型多目标二阶对称对偶模型,其中针对任意闭合凸锥优化了目标函数。通常的对偶关系在K-η-凸凸/二阶对称对偶AT-H-凸凸的假设下进一步建立。还举了一个非平凡的例子来证明弱对偶定理。作为特例,获得了包括许多近期著作在内的一些结果。

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