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A Convergence Indicator for Multi-Objective Optimisation Algorithms

机译:多目标优化算法的收敛指标

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摘要

The algorithms of multi-objective optimisation had a relative growth in the last years. Thereby, it requires some way of comparing the results of these. In this sense, performance measures play a key role. In general, it’s considered some properties of these algorithms such as capacity, convergence, diversity or convergence-diversity. There are some known measures such as generational distance (GD), inverted generational distance (IGD), hypervolume (HV), Spread (?), Averaged Hausdorff distance (? p ), R2-indicator, among others. In this paper, we focuses on proposing a new indicator to measure convergence based on the traditional formula for Shannon entropy. The main features about this measure are: 1) It does not require to know the true Pareto set and 2) Medium computational cost when compared with Hypervolume.
机译:近年来,多目标优化算法有了相对的增长。因此,它需要某种比较这些结果的方法。从这个意义上说,绩效指标起着关键作用。通常,我们会考虑这些算法的某些属性,例如容量,收敛性,多样性或收敛多样性。有一些已知的度量,例如世代距离(GD),倒世代距离(IGD),超体积(HV),扩展(?),平均Hausdorff距离(?p),R2-指标。在本文中,我们着重于提出一种基于Shannon熵的传统公式来衡量收敛性的新指标。此度量的主要特征是:1)不需要知道真实的Pareto集; 2)与Hypervolume相比,计算成本中等。

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