Optimization of the hierarchical supply chain in the pharmaceutical industry

M. Rahmaty, Hamed Nozari
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Abstract

This paper discusses the modeling and solution of a hierarchical supply chain problem in the pharmaceutical industry. The considered supply chain includes the levels of suppliers, production centers, and distribution, which are taken into account in the decisions of the location of capacity facilities, optimal allocation of flow, and vehicle routing at the same time. Due to the indeterminacy of the problem environment, the two-stage probabilistic programming method has been used to control the model, and the new WOGA algorithm has been used to solve the problem. The presented algorithm is a combination of the Whale Optimization Algorithm (WOA) and Genetic Algorithm (GA) algorithms, which are used to minimize the costs of the entire designed network. The results obtained from the model analysis show that WOGA has a high efficiency in solving the developed mathematical model compared to GA and WOA. There was no significant difference between the averages of the objective function and the computational time between different solution methods. Since the perishability of the drug in transportation was considered in this article, it was observed that the cost of the entire network reaches its highest level if the period of perishability is 1. Because the production and distribution centers cannot have inventory in their warehouses and must meet the demand of pharmacies in every period.
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优化制药业的分级供应链
本文讨论了制药行业分层供应链问题的建模和求解。所考虑的供应链包括供应商、生产中心和分销三个层次,在决策中同时考虑了产能设施的选址、流量的优化分配和车辆的路径选择。由于问题环境的不确定性,采用了两阶段概率编程法来控制模型,并使用新的 WOGA 算法来解决问题。所提出的算法是鲸鱼优化算法(WOA)和遗传算法(GA)的结合,用于最小化整个设计网络的成本。模型分析得出的结果表明,与 GA 和 WOA 相比,WOGA 在求解所建立的数学模型时具有较高的效率。不同求解方法的目标函数平均值和计算时间没有明显差异。由于本文考虑了药品在运输过程中的易腐性,因此观察到如果易腐期为 1,则整个网络的成本达到最高水平,因为生产和配送中心的仓库中不可能有库存,必须满足药店在每个时期的需求。
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Edelweiss Applied Science and Technology
Edelweiss Applied Science and Technology Multidisciplinary-Multidisciplinary
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