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An empirical study of population-based metaheuristics for the multiple-choice multidimensional knapsack problem

机译:基于人口的元启发式方法对多项选择多维背包问题的实证研究

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In this paper, we study the performance of five population-based metaheuristics to solve a large (393) number of comprehensive problem instances from the literature for the important (NP-Hard) multiple choice multidimensional knapsack problem (MMKP). The five metaheuristics are: teaching-learning-based optimisation (TLBO), artificial bee colony (ABC), genetic algorithm (GA), criss-cross optimisation algorithm (COA), and binary bat algorithm (BBA). All five of these metaheuristics are similar in that they transform a population of solutions in an effort to improve the solutions in the population and they are all implemented in a straightforward manner. Statistically (over all 393 problem instances), we show that COA, GA, and TLBO give similar results which are better than other published solution approaches for the MMKP. However, if we incorporate a simple neighbourhood search into each of these five metaheuristics, in addition to improved solution quality, there is now no statistically significant difference among the results for these five metaheuristics.
机译:在本文中,我们针对重要的(NP-Hard)多项选择多维背包问题(MMKP)从文献中研究了五种基于人口的元启发法解决大量(393)综合问题实例的性能。五个元启发法是:基于教学的优化(TLBO),人工蜂群(ABC),遗传算法(GA),纵横交错优化算法(COA)和二进制蝙蝠算法(BBA)。所有这五种元启发式方法都是相似的,它们可以转换解决方案的总体,以努力改善总体中的解决方案,并且它们都以简单的方式实现。从统计上(在所有393个问题实例中),我们表明COA,GA和TLBO提供了相似的结果,比其他已发布的MMKP解决方案更好。但是,如果我们将简单的邻域搜索合并到这五个元启发式方法的每一个中,除了提高解决方案质量之外,这五个元启发式方法的结果之间现在没有统计上的显着差异。

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