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首页> 外文期刊>Computers & Industrial Engineering >A bi-objective multi-period series-parallel inventory-redundancy allocation problem with time value of money and inflation considerations
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A bi-objective multi-period series-parallel inventory-redundancy allocation problem with time value of money and inflation considerations

机译:具有货币时间价值和通货膨胀考虑因素的双目标多周期串并联库存-冗余分配问题

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摘要

A large number of existing research studies on reliability redundancy allocation problems do not take into consideration the time value of the money and the inflations costs associated with the component inventories. In this study, we formulate a multi-component multi-period series-parallel inventory redundancy allocation problem (SPIRAP) as a mixed-integer nonlinear mathematical model where: (a) the costs are calculated by considering the time value of money and inflation rates; and (b) the total warehouse capacity to store the components, the total budget to purchase the components and the truck capacity are subject to constraints. The primary goal in this study is to find the optimal order quantity of the components for each subsystem in each period such that the total inventory costs are minimized and the system reliability is maximized, concurrently. A controlled elitism non-dominated ranked genetic algorithm (CE-NRGA), a NSGA-II, and a multi-objective particle swarm optimization (MOPSO) are presented to solve the proposed SPIRAP. A series of numerical examples are used to demonstrate the applicability and exhibit the efficacy of the procedures and algorithms. The results reveal that the CE-NRGA outperforms both NSGA-II and MOPSO.
机译:关于可靠性冗余分配问题的大量现有研究并未考虑货币的时间价值和与组件库存相关的通货膨胀成本。在这项研究中,我们将多组分多周期串联-并联库存冗余分配问题(SPIRAP)公式化为混合整数非线性数学模型,其中:(a)通过考虑货币的时间价值和通胀率来计算成本; (b)存放零件的总仓库容量,购买零件的总预算和卡车的容量受到限制。本研究的主要目标是在每个时期内找到每个子系统的最佳组件订购量,以使总库存成本最小化,同时系统可靠性最大化。提出了一种受控精英非主导排序遗传算法(CE-NRGA),一种NSGA-II算法以及一种多目标粒子群算法(MOPSO)来解决所提出的SPIRAP问题。使用一系列数值示例来证明其适用性,并展示该过程和算法的有效性。结果表明,CE-NRGA的性能优于NSGA-II和MOPSO。

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