一种改进的两库模糊库存模型

A. Malik, Harish Garg
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引用次数: 5

摘要

本文的目标是提出一种改进的带有模糊约束的库存系统,用于处理自有和租用两个仓库系统。在该模型中,我们以线性需求函数(时间递增函数)为假设,分析了考虑两个仓库且不存在短缺情况下的系统。通常,在当前的定期产品业务场景中,一些约束条件(如存储成本、恶化成本和订购成本)会随其原始值而变化。因此,在这种情况下,不能假定这些约束是恒定的。根据这些事实,我们将这些成本作为一个三角模糊数来处理,因此应用符号距离技术来解决相应的问题。本工作的主要目标是确定最优库存水平,并使库存时间计划使整个库存成本最小。通过两个算例对该模型进行了验证,观察了约束条件随系统成本变化的行为,并比较了在有模糊环境和无模糊环境下约束条件的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Improved Fuzzy Inventory Model Under Two Warehouses
The objective of this work is to present an improved inventory system with fuzzy constraints dealing with two warehouses system-own and rented. In the present model, we analyze the system under the consideration of two warehouses and without shortages with the assumptions of the linear demand function (increasing function of time). Generally, in today’s business scenario for sessional products, some constraints like storage cost, deteriorating cost, and ordering cost change with their original values. Therefore, these constraints cannot be assumed to be constant in that situation. Depending on these facts that we handle these costs as a triangular fuzzy number and hence apply the signed distance technique to solve the corresponding problem. The key objective of this work is to determine the optimal inventory level, and inventory time schedule to a minimum of the whole inventory cost. The proposed model is demonstrated with two numerical examples to observe the behavior of constraints with system cost and compare their performance with and without fuzzy environment.
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