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Selection strategies for gravitational constant G in artificial physics optimisation based on analysis of convergence properties

机译:基于收敛性分析的人工优化中重力常数G的选择策略

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摘要

The gravitational constant G is a particularly important parameter in artificial physics optimisation (APO) because it influences the algorithm's convergence. APO is a population-based heuristic whose swarm at each step can be divided into two distinct subsets: a divergent subset, and a convergent subset, the former containing all individuals exhibiting divergent behaviour, and the latter all others exhibiting convergent behaviour. How APO's population is apportioned between the divergent and convergent subsets is largely determined by the value of G. Two strategies for assigning its value were studied: a constant G, and an adaptive G. The disadvantage of the constant G case is mitigated by adaptive G by tuning the swarm's distribution between the two subsets. These strategies for selecting G were tested against several benchmark functions, and the results show that APO with an adaptive G outperforms APO with a constant G.
机译:重力常数G在人工物理优化(APO)中是一个特别重要的参数,因为它会影响算法的收敛性。 APO是一种基于人群的启发式算法,可以将其每一步的群体分为两个不同的子集:一个分散的子集和一个聚合的子集,前者包含所有表现出不同行为的个体,而后者包含所有表现出趋同行为的个体。 APO的人口在不同子集和收敛子集之间的分配方式主要取决于G的值。研究了为其分配值的两种策略:常数G和自适应G。自适应G减轻了常数G情况的缺点。通过调整两个子集之间的群体分布。这些选择G的策略已针对多个基准函数进行了测试,结果表明,具有自适应G的APO优于具有恒定G的APO。

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