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A bi-objective remanufacturing problem within queuing framework: An imperialist competitive algorithm

机译:排队框架内的双目标再制造问题:帝国主义竞争算法

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摘要

In this paper, a manufacturing facility with independent workstations for remanufacturing returned products is investigated. Not only do the stations have limited capacities so that an outsourcing strategy can be practiced, but also the capacities are decision variables. Each workstation is first modeled as an M/M/1/k queuing system with k being a variable. Then bi-objective integer nonlinear programming is developed to find the optimum capacities. The first objective tries to minimize the total waiting times and the second one maximizes the minimum utilization of the workstations. To solve the complicated bi-objective integer nonlinear programming problem, the best out of seven multi-objective decision-making methods is selected to make the bi-objective optimization problem a single-objective one. Afterwards, a meta-heuristic imperialist competitive algorithm (ICA) is developed to find a near-optimum solution of the single-objective problem. Since no benchmark is available in the literature, a genetic algorithm as well as simulated annealing are utilized to validate the results obtained and to evaluate the performance of ICA. Additionally, all of the important parameters of the algorithms are calibrated using regression analysis. The algorithms are compared statistically using the Duncan test. For further validation, the results obtained are compared to those using GAMS software. The applicability of the proposed model and the solution algorithms are demonstrated via several illustrative examples.
机译:在本文中,研究了具有独立工作站用于再制造退货的制造设施。这些站不仅容量有限,因此可以实践外包策略,而且容量是决策变量。首先将每个工作站建模为M / M / 1 / k排队系统,其中k为变量。然后,开发了双目标整数非线性规划程序,以找到最佳容量。第一个目标试图使总等待时间最小化,第二个目标使工作站的最小利用率最大化。为了解决复杂的双目标整数非线性规划问题,选择了七种多目标决策方法中的最佳方法,使双目标优化问题成为一个单目标优化问题。之后,开发了一种元启发式帝国主义竞争算法(ICA),以找到单目标问题的近似最优解。由于文献中没有基准可用,因此遗传算法和模拟退火可用于验证获得的结果并评估ICA的性能。此外,使用回归分析来校准算法的所有重要参数。使用Duncan检验对算法进行统计比较。为了进一步验证,将获得的结果与使用GAMS软件的结果进行比较。通过几个示例性实例证明了所提出的模型和求解算法的适用性。

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