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The Pareto-Following Variation Operator as an alternative approximation model

机译:帕累托跟踪变异算子作为替代近似模型

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This paper presents a critical analysis of the Pareto-Following Variation Operator (PFVO) when used as an approximation method for Multiobjective Evolutionary Algorithms (MOEA). In previous work, we have described the development and implementation of the PFVO. The simulation results reported indicated that when the PFVO was integrated with NSGA-II there was a significant increase in the convergence speed of the algorithm. In this study, we extend this work. We claim that when the PFVO is combined with any MOEA that uses a non-dominated sorting routine before selection, it will lead to faster convergence and high quality solutions. Numerical results are presented for two base algorithms: SPEA-II and RM-MEDA to support are claim. We also describe enhancements to the approximation method that were introduced so that the enhanced algorithm was able to track the Pareto-optimal front in the right direction.
机译:本文提出了帕累托跟踪变异算子(PFVO)作为多目标进化算法(MOEA)的近似方法时的严格分析。在以前的工作中,我们描述了PFVO的开发和实施。仿真结果表明,当PFVO与NSGA-II集成时,该算法的收敛速度显着提高。在这项研究中,我们扩展了这项工作。我们声称,当PFVO与任何在选择前使用非主导排序例程的MOEA结合使用时,它将导致更快的收敛速度和高质量的解决方案。给出了两种基本算法的数值结果:要求支持的SPEA-II和RM-MEDA。我们还描述了对引入的近似方法的增强,以便增强的算法能够在正确的方向上跟踪帕累托最优前沿。

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