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HCS: A New Local Search Strategy for Memetic Multiobjective Evolutionary Algorithms

机译:HCS:模因多目标进化算法的新局部搜索策略

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摘要

In this paper, we propose and investigate a new local search strategy for multiobjective memetic algorithms. More precisely, we suggest a novel iterative search procedure, known as the Hill Climber with Sidestep (HCS), which is designed for the treatment of multiobjective optimization problems, and show further two possible ways to integrate the HCS into a given evolutionary strategy leading to new memetic (or hybrid) algorithms. The pecularity of the HCS is that it is intended to be capable both moving toward and along the (local) Pareto set depending on the distance of the current iterate toward this set. The local search procedure utilizes the geometry of the directional cones of such optimization problems and works with or without gradient information. Finally, we present some numerical results on some well-known benchmark problems, indicating the strength of the local search strategy as a standalone algorithm as well as its benefit when used within a MOEA. For the latter we use the state of the art algorithms Nondominated Sorting Genetic Algorithm-II and Strength Pareto Evolutionary Algorithm 2 as base MOEAs.
机译:在本文中,我们提出并研究了一种用于多目标模因算法的新局部搜索策略。更准确地说,我们提出了一种新颖的迭代搜索程序,称为“带边坡的爬山者(HCS)”,该程序旨在处理多目标优化问题,并进一步展示了将HCS集成到给定进化策略中的两种可能方法,从而新的模因(或混合)算法。 HCS的特殊之处在于,它旨在能够根据当前迭代到此Pareto集的距离而朝向和沿着(本地)Pareto集移动。本地搜索过程利用了此类优化问题的方向锥的几何形状,可以在有或没有梯度信息的情况下使用。最后,我们提供了一些著名基准问题的数值结果,表明了本地搜索策略作为独立算法的优势以及在MOEA中使用时的优势。对于后者,我们使用最先进的算法非支配排序遗传算法II和强度帕累托进化算法2作为基础MOEA。

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