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An artificial bee colony algorithm for the economic lot scheduling problem

机译:一种解决经济批次调度问题的人工蜂群算法

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In this study, we present an artificial bee colony (ABC) algorithm for the economic lot scheduling problem modelled through the extended basic period (EBP) approach. We allow both power-of-two (PoT) and non-power-of-two multipliers in the solution representation. We develop mutation strategies to generate neighbouring food sources for the ABC algorithm and these strategies are also used to develop two different variable neighbourhood search algorithms to further enhance the solution quality. Our algorithm maintains both feasible and infeasible solutions in the population through the use of some sophisticated constraint handling methods. Experimental results show that the proposed algorithm succeeds to find the all the best-known EBP solutions for the high utilisation 10-item benchmark problems and improves the best known solutions for two of the six low utilisation 10-item benchmark problems. In addition, we develop a new problem instance with 50 items and run it at different utilisation levels ranging from 50 to 99% to see the effectiveness of the proposed algorithm on large instances. We show that the proposed ABC algorithm with mixed solution representation outperforms the ABC that is restricted only to PoT multipliers at almost all utilisation levels of the large instance.
机译:在这项研究中,我们提出了一种人工蜂群(ABC)算法,用于通过扩展基本周期(EBP)方法建模的经济批调度问题。在解决方案表示中,我们同时允许二乘幂(PoT)和非二乘幂乘法器。我们开发了变异策略来为ABC算法生成邻近的食物来源,并且这些策略还用于开发两种不同的变量邻域搜索算法以进一步提高求解质量。通过使用一些复杂的约束处理方法,我们的算法在总体中维持了可行和不可行的解决方案。实验结果表明,该算法成功找到了针对高利用率10项基准问题的所有最著名的EBP解决方案,并改进了针对六个低利用率10项基准问题中的两个的最著名解决方案。此外,我们开发了一个包含50个项目的新问题实例,并在50%到99%的不同利用率下运行它,以查看所提出算法在大型实例上的有效性。我们表明,所提出的具有混合解决方案表示的ABC算法优于在大型实例的几乎所有利用率级别上仅限于PoT乘法器的ABC。

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