Application of nature inspired algorithms for multi-objective inventory control scenarios

IF 1.6 3区 工程技术 Q4 ENGINEERING, INDUSTRIAL International Journal of Industrial Engineering Computations Pub Date : 2021-01-01 DOI:10.5267/j.ijiec.2020.9.001
F. Sarwar, Mushaer Ahmed, Mahjabin Rahman
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引用次数: 5

Abstract

Article history: Received February 16 2020 Received in Revised Format April 11 2020 Accepted September 4 2020 Available online September, 4 2020 An inventory control system having multiple items in stock is developed in this paper to optimize total cost of inventory and space requirement. Inventory modeling for both the raw material storage and work in process (WIP) is designed considering independent demand rate of items and no volume discount. To make the model environmentally aware, the equivalent carbon emission cost is also incorporated as a cost function in the formulation. The purpose of this study is to minimize the cost of inventories and minimize the storage space needed. The inventory models are shown here as a multi-objective programming problem with a few nonlinear constraints which has been solved by proposing a meta-heuristic algorithm called multi-objective particle swarm optimization (MOPSO). A further meta-heuristic algorithm called multiobjective bat algorithm (MOBA) is used to determine the efficacy of the result obtained from MOPSO. Taguchi method is followed to tune necessary response variables and compare both algorithm's output. At the end, several test problems are generated to evaluate the performances of both algorithms in terms of six performance metrics and analyze them statistically and graphically. © 2021 by the authors; licensee Growing Science, Canada
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自然启发算法在多目标库存控制场景中的应用
文章历史:收稿日期:2020年2月16日收稿日期:2020年4月11日接受日期:2020年9月4日在线发布日期:2020年9月4日为了优化库存总成本和空间需求,本文开发了一个具有多个库存项目的库存控制系统。在不考虑批量折扣的情况下,设计了考虑物料独立需求率的原材料库存和在制品库存模型。为了使模型具有环保意识,在公式中还将等效碳排放成本作为成本函数纳入。本研究的目的是最小化库存成本和最小化所需的存储空间。本文将库存模型描述为一个带有一些非线性约束的多目标规划问题,并提出了一种称为多目标粒子群优化(MOPSO)的元启发式算法来解决该问题。进一步的元启发式算法称为多目标蝙蝠算法(MOBA),用于确定从MOPSO得到的结果的有效性。采用田口法调整必要的响应变量,并比较两种算法的输出。最后,生成了几个测试问题,根据六个性能指标来评估两种算法的性能,并对它们进行统计和图形化分析。©2021作者;加拿大Growing Science公司
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来源期刊
CiteScore
5.70
自引率
9.10%
发文量
35
审稿时长
20 weeks
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