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首页> 外文期刊>American Journal of Industrial and Business Management >Design and Comparison of Genetic Algorithms for Mixed-Model Assembly Line Balancing Problem with Original Task Times of Models
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Design and Comparison of Genetic Algorithms for Mixed-Model Assembly Line Balancing Problem with Original Task Times of Models

机译:具有模型原始任务时间的混合模型装配线平衡问题的遗传算法设计与比较

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摘要

Assembly line balancing is a key for organizational productivity in terms of reduced number of workstations for a given production volume per shift. Mixed-model assembly line balancing is a reality in many organizations. The mixed-model assembly line balancing problem comes under combinatorial category. So, in this paper, an attempt has been made to develop three genetic algorithms for the mixed-model assembly line balancing problem such that the combined balancing efficiency is maximized, where the combined balancing efficiency is the average of the balancing efficiencies of the individual models. At the end, these three algorithms and another algorithm in literature are compared in terms of balancing efficiency using a randomly generated set of problems through a complete factorial experiment, in which “Algorithm”, “Problem Size” and “Cycle Time” are used as factors with two replications under each of the experimental combinations to draw inferences and to identify the best of the four algorithms. Then, through another set of randomly generated small and medium size data, the results of the best algorithm are compared with the optimal results obtained using a mathematical model. It is found that best algorithm gives the optimal solution for all the problems in the second set of data, except for one problem which cannot be solved using the model. This observation supports the fact that the best algorithm identified in this paper gives superior results.
机译:对于每班次给定的生产量而言,流水线平衡对于减少组织的工作站数量是组织生产力的关键。混合模型装配线平衡在许多组织中都是现实。混合模型流水线平衡问题属于组合类别。因此,本文尝试为混合模型装配线平衡问题开发三种遗传算法,以使组合平衡效率最大化,其中组合平衡效率是各个模型的平衡效率的平均值。最后,通过一个完整的阶乘实验,使用一组随机生成的问题,在平衡效率方面比较了这三种算法和文献中的另一种算法,其中使用“算法”,“问题大小”和“循环时间”作为在每个实验组合下重复两次,以得出推断并确定四种算法中的最佳算法。然后,通过另一组随机生成的中小型数据,将最佳算法的结果与使用数学模型获得的最佳结果进行比较。发现最佳算法为第二组数据中的所有问题提供了最佳解决方案,除了一个无法使用模型解决的问题。该观察结果支持以下事实:本文确定的最佳算法可提供更好的结果。

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