Hiromasa Ijuin, Y. Kinoshita, Tetsuo Yamada, A. Ishigaki, M. Inoue
{"title":"Linear Physical Programming Oriented Approach of Reverse Supply Chain Network Design for Costs and Recycling Rate","authors":"Hiromasa Ijuin, Y. Kinoshita, Tetsuo Yamada, A. Ishigaki, M. Inoue","doi":"10.1109/IIAI-AAI.2017.160","DOIUrl":null,"url":null,"abstract":"In the recent years, economic grows and population increasing bring consumptions for numerous amount of assembly products and materials resources all over the world. As the result of it, the material starvation has been getting a serious problem globally. In order to circulate materials from End-of-Life (EOL) assembly products, manufactures have to design reverse supply chain networks for the EOL products. The reverse supply chain includes transportation of the EOL products from collection centers to recovery facilities and/or a disposal facility. Then, the costs are required for recycling, transportation and facilities. Additionally, the EOL product statuses differ by users situation, and average recycling rate and cost of each product and part depend on the statues. To design the reverse supply chain network, decision maker (DM) decides transportation roots, the number of products flowed on each root and production volumes at each facility in order to minimize the total cost while maximizing the average recycling rate on the whole network. However, the relationship between the recycling rate and the costs become trade-off. Therefore, the DM has to solve them simultaneously. On the other hand, Linear Physical Programming (LPP) is known as a method to solve multi-objective problems (Messac et al., 1996). It allows the DM to express his ideals as desirable ranges for each criterion. One of the most significant advantages using LPP is that the DM does not need to specify the weights for each criterion. This study designs a bi-objective reverse supply chain network to collect and recycle the EOL assembly products for the costs and the recycling rate using LPP. First, based on previous study (Ijuin et al., 2017), the reverse supply chain network is modeled to transport the EOL products from the collection centers to the recovery facilities depending on the EOL product status which includes the recycling cost and rate. Next, the reverse supply chain network is formulated with the LPP in order to minimize the total cost while maintaining the recycling rate of the whole network. Finally, a case study is conducted, the results by the LPP and the integer programming (Ijuin et al., 2017) are compared.","PeriodicalId":281712,"journal":{"name":"2017 6th IIAI International Congress on Advanced Applied Informatics (IIAI-AAI)","volume":"1 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"2017-07-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"2","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"2017 6th IIAI International Congress on Advanced Applied Informatics (IIAI-AAI)","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/10.1109/IIAI-AAI.2017.160","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
引用次数: 2
Abstract
In the recent years, economic grows and population increasing bring consumptions for numerous amount of assembly products and materials resources all over the world. As the result of it, the material starvation has been getting a serious problem globally. In order to circulate materials from End-of-Life (EOL) assembly products, manufactures have to design reverse supply chain networks for the EOL products. The reverse supply chain includes transportation of the EOL products from collection centers to recovery facilities and/or a disposal facility. Then, the costs are required for recycling, transportation and facilities. Additionally, the EOL product statuses differ by users situation, and average recycling rate and cost of each product and part depend on the statues. To design the reverse supply chain network, decision maker (DM) decides transportation roots, the number of products flowed on each root and production volumes at each facility in order to minimize the total cost while maximizing the average recycling rate on the whole network. However, the relationship between the recycling rate and the costs become trade-off. Therefore, the DM has to solve them simultaneously. On the other hand, Linear Physical Programming (LPP) is known as a method to solve multi-objective problems (Messac et al., 1996). It allows the DM to express his ideals as desirable ranges for each criterion. One of the most significant advantages using LPP is that the DM does not need to specify the weights for each criterion. This study designs a bi-objective reverse supply chain network to collect and recycle the EOL assembly products for the costs and the recycling rate using LPP. First, based on previous study (Ijuin et al., 2017), the reverse supply chain network is modeled to transport the EOL products from the collection centers to the recovery facilities depending on the EOL product status which includes the recycling cost and rate. Next, the reverse supply chain network is formulated with the LPP in order to minimize the total cost while maintaining the recycling rate of the whole network. Finally, a case study is conducted, the results by the LPP and the integer programming (Ijuin et al., 2017) are compared.
近年来,随着经济的发展和人口的增加,世界范围内对装配产品和材料资源的消耗越来越大。因此,物质饥饿在全球范围内已经成为一个严重的问题。为了从报废(EOL)组装产品中循环材料,制造商必须为EOL产品设计逆向供应链网络。逆向供应链包括将EOL产品从收集中心运输到回收设施和/或处置设施。然后,回收、运输和设施都需要成本。此外,EOL产品状态因用户情况而异,每个产品和部件的平均回收率和成本取决于状态。在逆向供应链网络设计中,决策者决定运输根、每个根上的产品数量和每个设施的产量,以使整个网络的总成本最小化,同时使平均回收率最大化。然而,回收率与成本之间的关系是一种权衡关系。因此,DM必须同时解决这两个问题。另一方面,线性物理规划(LPP)被称为解决多目标问题的方法(Messac et al., 1996)。它允许DM将他的理想表达为每个标准的理想范围。使用LPP的一个最显著的优点是DM不需要为每个标准指定权重。本研究设计了一个双目标的逆向供应链网络,利用LPP法对成本和回收率进行回收。首先,基于先前的研究(Ijuin et al., 2017),建立了基于EOL产品状态(包括回收成本和回收率)的逆向供应链网络模型,将EOL产品从收集中心运输到回收设施。其次,利用LPP构建逆向供应链网络,在保持整个网络的回收率的同时使总成本最小化。最后,进行了一个案例研究,比较了LPP和整数规划(Ijuin et al., 2017)的结果。