Abstract

We study a retailer selling perishable products with fixed lifetime. Retailer's supply system is subject to random disruptions. Assuming a base-stock policy, deterministic demand and stationary parameters, we derive an expression for the expected cost function which consists of holding, backordering and perishing costs. After analyzing the properties of this function, we determine the closed form expression for the optimal base-stock level. This is the first paper to study the effects of supply disruptions on perishable-product inventory systems. Our analysis suggests that the optimal base-stock level depends on the lifetime but not on the unit perishing cost. We show that, for items with short lifetime, the choice of the base-stock level has a bigger impact on the cost than for items with a longer lifetime. We also show that if the retailer can manage to make the system safer, it is possible to operate with the same expected cost even with products with shorter lifetime. When it comes to disruption management, we conclude that companies should concentrate more on reducing the duration of supply disruptions instead of trying to prevent them. Finally, we show how to use our model for systems with stochastic demand and non-stationary parameters.

Highlights

  • We study a retailer selling perishable products with fixed lifetime

  • Even well-managed supply chains can suffer from events resulting in supply disruptions

  • We study a retailer carrying perishable products with fixed lifetime

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Summary

Introduction

Only few works in the literature have considered the effects of disruptions on supply chains transporting perishable products. This is the first study to quantify the benefits of exercising the inventory mitigation strategy for a company carrying perishable products. Most of the papers cited at these review articles try to either determine the best inventory replenishment policy or the parameters of a given replenishment policy under different assumptions on demand, transportation and cost structures. Our objective is to find the optimal base-stock level S∗, i.e. S that minimizes the expected cost per period C(S) Using this model as a base, in Sect. We determine the expression for C(S); with and without disruptions

Without disruptions
With disruptions
Numerical analysis
Sensitivity of the cost function to disruption parameters
Sensitivity of the cost function to lifetime
Applicability of the model to stochastic demand case
Time dependency of the disruption distribution
Conclusions
Full Text
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