An effective mutation operator to deal with multi-objective constrained problems: SPM

Sergio Alvarado, A. Lara, Víctor Adrián Sosa-Hernández, O. Schütze
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引用次数: 2

Abstract

In this paper, a novel mutation operator for Evolutionary Multi-objective Algorithms (MOEAs), named as Subspace Polynomial Mutation (SPM) is presented. This specialized mutation operator is particularly designed to deal with constrained continuos problems. As a variation operator, SPM ensures the production of suitable candidate solutions which has not only the chance to improve their survival rate, but that fulfills feasibility also-saving in this way a considerable amount of function evaluations when avoiding unnecessary trials. This feature coupled with the ability of SPM for performing movements along the constrained Pareto set improves the efficiency of the mutation process in a MOEA.
一种处理多目标约束问题的有效变异算子:SPM
提出了一种新的进化多目标算法的变异算子——子空间多项式变异算子。这种特殊的变异算子是专门为处理约束连续问题而设计的。作为变异算子,SPM确保产生合适的候选解,不仅有机会提高它们的存活率,而且满足可行性,这样在避免不必要的试验的同时节省了大量的函数评估。这一特征与SPM沿着约束Pareto集执行运动的能力相结合,提高了MOEA中突变过程的效率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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