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Duality for Nondifferentiable Minimax Fractional Programming in complex spaces

机译:复杂空间中不可微极小分式规划的对偶

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摘要

In this talk, I will first introduce a nondifferentiable minimax fractional programming problem (P) in complex spaces, then we will consider the Wolfe type dual and Mond-Weir type dual problems with respect to problem (P). The main purpose for duality problems, we often prove three theorems: the weak, strong and strictly converse duality theorem, and prove the duality theorems in which there are no duality gap between the primal problem and duality problem.
机译:在本次演讲中,我将首先介绍复杂空间中的不可微极小分式规划问题(P),然后针对问题(P)考虑Wolfe型对偶和Mond-Weir型对偶问题。对偶问题的主要目的是,我们经常证明三个定理:弱,强和严格逆对偶性定理,并证明对偶性定理中,原始问题和对偶性问题之间没有对偶间隙。

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