Economic Order Quantity Model for Deteriorating Items under Inflation with Time Dependent Demand and Partial Backlogging

Biswaranjan Mandal
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Abstract

: One of the basic assumptions in the derivation of the classical Economic Order Quantity (EOQ) formula was that all the costs associated with the inventory system remain constant over time. Most of the inventory models developed so far do not include inflation. Today, inflation has become an unavoidable feature of the economy of almost all countries of the world and so several attempts have been made by researchers to reformulate the optimal inventory management policies taking into account inflation. The first attempt in this direction was by Buzacott [1]. Immediately, many other researchers have tried to extend Buzacott’s approach to several other interesting situations taking into account the different inflation rates for the internal and external costs, infinite and finite replenishment rates, with or without shortages etc. The present paper deals with a finite time-horizon inventory replenishment model with time dependent demand for items deteriorating at a constant rate. The effects of inflation are incorporated along with shortages which are assumed to be partially backlogged. The results obtained are illustrated with numerical examples and a sensitivity analysis of the optimal solution with respect to some important parameters of the system have been presented.
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通胀条件下劣质物品的经济订货量模型--需求随时间变化且部分积压
:经典的经济订货量(EOQ)公式的基本假设之一是,与库存系统相关的所有成本随着时间的推移保持不变。迄今为止开发的大多数库存模型都不包括通货膨胀。如今,通货膨胀已成为世界上几乎所有国家不可避免的经济特征,因此,研究人员已多次尝试在考虑通货膨胀的情况下重新制定最佳库存管理政策。Buzacott [1] 是这方面的第一个尝试者。紧接着,许多其他研究人员也尝试将 Buzacott 的方法扩展到其他一些有趣的情况,如考虑内部和外部成本的不同通货膨胀率、无限和有限补货率、有或无短缺等。本文讨论的是一个有限时间范围的库存补货模型,该模型中的物品以恒定的速度变质,其需求与时间相关。在假定部分积压短缺的同时,还考虑了通货膨胀的影响。本文以数值示例说明了所获得的结果,并对系统的一些重要参数进行了最优解的敏感性分析。
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