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Evolutionary Multi-objective Optimization Using Benson's Karush-Kuhn-Tucker Proximity Measure

机译:使用Benson的Karush-Kuhn-Tucker邻近测度的进化多目标优化

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Many Evolutionary Algorithms (EAs) have been proposed over the last decade aiming at solving multi- and many-objective optimization problems. Although EA literature is rich in performance metrics designed specifically to evaluate the convergence ability of these algorithms, most of these metrics require the knowledge of the true Pareto Optimal (PO) front. In this paper, we suggest a novel Karush-Kuhn-Tucker (KKT) based proximity measure using Benson's method (we call it B-KKTPM). B-KKTPM can determine the relative closeness of any point from the true PO front, without prior knowledge of this front. Finally, we integrate the proposed metric with two recent algorithms and apply it on several multi and many-objective optimization problems. Results show that B-KKTPM can be used as a termination condition for an Evolutionary Multi-objective Optimization (EMO) approach.
机译:在过去的十年中,已经提出了许多旨在解决多目标和多目标优化问题的进化算法(EA)。尽管EA文献中有很多专门用于评估这些算法的收敛能力的性能指标,但其中大多数指标都需要了解真正的Pareto最优(PO)前沿。在本文中,我们建议使用Benson方法(称为B-KKTPM)提出一种新颖的基于Karush-Kuhn-Tucker(KKT)的邻近度量。 B-KKTPM可以从真实PO前沿确定任何点的相对接近度,而无需事先知道该前沿。最后,我们将提出的指标与两种最新算法集成在一起,并将其应用于几个多目标和多目标优化问题。结果表明,B-KKTPM可用作进化多目标优化(EMO)方法的终止条件。

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