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Synchronous and asynchronous Pareto-based multi-objective Artificial Bee Colony algorithms

机译:基于同步和异步基于Pareto的多目标人工蜂群算法

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摘要

Pareto-based multi-objective optimization algorithms prefer non-dominated solutions over dominated solutions and maintain as much as possible diversity in the Pareto optimal set to represent the whole Pareto-front. This paper proposes three multi-objective Artificial Bee Colony (ABC) algorithms based on synchronous and asynchronous models using Pareto-dominance and non-dominated sorting: asynchronous multi-objective ABC using only Pareto-dominance rule (A-MOABC/PD), asynchronous multi-objective ABC using non-dominated sorting procedure (A-MOABC/NS) and synchronous multi-objective ABC using non-dominated sorting procedure (S-MOABC/NS). These algorithms were investigated in terms of the inverted generational distance, hypervolume and spread performance metrics, running time, approximation to whole Pareto-front and Pareto-solutions spaces. It was shown that S-MOABC/NS is more scalable and efficient compared to its asynchronous counterpart and more efficient and robust than A-MOABC/PD. An investigation on parameter sensitivity of S-MOABC/NS was presented to relate the behavior of the algorithm to the values of the control parameters. The results of S-MOABC/NS were compared to some state-of-the art algorithms. Results show that S-MOABC/NS can provide good approximations to well distributed and high quality non-dominated fronts and can be used as a promising alternative tool to solve multi-objective problems with the advantage of being simple and employing a few control parameters.
机译:基于Pareto的多目标优化算法比非控制解决方案更喜欢非控制解决方案,并在Pareto最优集合中保持尽可能多的多样性,以代表整个Pareto-front。本文提出了三种基于Pareto优势和非支配排序的基于同步和异步模型的多目标人工蜂群算法:仅使用Pareto优势规则的异步多目标ABC(A-MOABC / PD),异步使用非支配排序程序的多目标ABC(A-MOABC / NS)和使用非支配排序程序的同步多目标ABC(S-MOABC / NS)。对这些算法进行了研究,涉及了反向生成距离,超量和扩展性能指标,运行时间,对整个Pareto前沿和Pareto解空间的近似。结果表明,与异步方式相比,S-MOABC / NS具有更高的可扩展性和效率,并且与A-MOABC / PD相比,其效率和健壮性更高。提出了对S-MOABC / NS的参数敏感性的研究,以将算法的行为与控制参数的值相关联。将S-MOABC / NS的结果与某些最新算法进行了比较。结果表明,S-MOABC / NS可以很好地近似于分布良好和高质量的非支配前沿,并且可以被用作解决多目标问题的有前途的替代工具,其优点是简单且采用一些控制参数。

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