动态多目标优化的基准

Mardé Helbig, A. Engelbrecht
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引用次数: 36

摘要

当算法解决动态多目标优化问题(DMOOPs)时,应该使用基准函数来确定算法是否能够克服现实问题中可能出现的特定困难。然而,对于动态多目标优化(DMOO),没有使用标准的基准函数。本文提出了一组理想的DMOO基准函数的特征,以及针对每个特征的建议DMOOPs。强调了当前动态多目标优化算法和动态多目标优化算法(DMOAs)的局限性。此外,还介绍了具有复杂帕累托最优集(POSs)的新的DMOO基准函数,以及开发具有孤立或欺骗性帕累托最优前沿(POF)的DMOOPs的方法,以解决当前DMOOPs的已知局限性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Benchmarks for dynamic multi-objective optimisation
When algorithms solve dynamic multi-objective optimisation problems (DMOOPs), benchmark functions should be used to determine whether the algorithm can overcome specific difficulties that can occur in real-world problems. However, for dynamic multi-objective optimisation (DMOO) there are no standard benchmark functions that are used. This article proposes characteristics of an ideal set of DMOO benchmark functions, as well as suggested DMOOPs for each characteristic. The limitations of current DMOOPs and studies of dynamic multi-objective optimisation algorithms (DMOAs) are highlighted. In addition, new DMOO benchmark functions with complicated Pareto-optimal sets (POSs) and approaches to develop DMOOPs with either an isolated or deceptive Pareto-optimal front (POF) are introduced to address identified limitations of current DMOOPs.
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