Optimum Inventory Control and Warehouse Selection with a Time-Dependent Selling Price

I. Alturki, Hesham K. Alfares
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引用次数: 3

Abstract

In land-scarce regions, land acquisition and upkeep are becoming more and more expensive as time passes, mainly due to population growth. This eventually will lead most small business owners to rethink their supply chain business models by abandoning owning and running their own warehouses and switching to more lean, flexible, and inexpensive alternatives. In this paper, we consider the alternative of leasing warehouses at the exact required storage capacity. This alternative is analyzed using a mathematical model and a solution algorithm that will help business owners make optimal decisions. The model considers all the available warehousing options, with differing capacities, lease rates, and lease durations for different types of warehouses. The holding cost depends on the number of warehouses leased of each type and their individual lease durations. Since the value of the stored items declines with time, the selling price is assumed to be a linearly decreasing function of the storage duration. The optimization problem is formulated as a nonlinear programing (NLP) model whose objective is to maximize the total profit. An efficient algorithm is proposed that reduces NLP model's nonlinearity to a linear behavior through a combination of neighborhood search and integer programming procedures.
具有时变销售价格的最优库存控制和仓库选择
在土地稀缺的地区,随着时间的推移,土地的获取和维护变得越来越昂贵,主要是由于人口的增长。这最终将导致大多数小企业主重新考虑他们的供应链商业模式,放弃拥有和运营自己的仓库,转而采用更精简、更灵活、更便宜的替代方案。在本文中,我们考虑租赁仓库的替代方案,以确切所需的存储容量。使用数学模型和解决方案算法对这种替代方案进行分析,这将帮助企业主做出最佳决策。该模型考虑所有可用的仓储选项,不同类型的仓库具有不同的容量、租赁率和租赁期。持有成本取决于每种类型的仓库的租用数量及其各自的租用期限。由于存储物品的价值随着时间的推移而下降,因此假定销售价格是存储时间的线性递减函数。优化问题是一个以总利润最大化为目标的非线性规划(NLP)模型。提出了一种将邻域搜索和整数规划相结合的算法,将NLP模型的非线性简化为线性行为。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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