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Higher-order duality in nondifferentiable minimax fractional programming involving generalized convexity

机译:涉及广义凸的不可微极小分式规划的高阶对偶性

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A higher-order dual for a non-differentiable minimax fractional programming problem is formulated. Using the generalized higher-order η-convexity assumptions on the functions involved, weak, strong and strict converse duality theorems are established in order to relate the primal and dual problems. Results obtained in this paper naturally unify and extend some previously known results on non-differentiable minimax fractional programming in the literature. MSC:26A51, 90C32, 49N15.
机译:提出了针对不可微极小分数编程问题的高阶对偶。使用有关函数的广义高阶η-凸假设,建立了弱,强和严格的逆对偶定理,以联系原始和对偶问题。本文获得的结果自然统一并扩展了文献中不可微的minimax分数规划的一些先前已知的结果。 MSC:26A51、90C32、49N15。

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