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Centralization vs Decentralization

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Centralization vs Decentralization
Centralization versus Decentralization: Risk Pooling, Risk Diversification, and Supply Uncertainty in a One-Warehouse Multiple-Retailer System
Amanda J. Schmitt Lawrence V. Snyder
Dept. of Industrial and Systems Engineering Lehigh University Bethlehem, PA, USA

Zuo-Jun Max Shen
Dept. of Industrial Engineering and Operations Research University of California Berkeley, CA, USA

May 27, 2008
ABSTRACT We investigate optimal system design in a One-Warehouse Multiple-Retailer system in which supply is subject to disruptions. We examine the expected costs and cost variances of the system in both a centralized and a decentralized inventory system. We show that using a decentralized inventory design reduces cost variance through the risk-diversification effect, and that when demand is deterministic and supply may be disrupted, a decentralized inventory system is optimal. This is in contrast to the classical result that when supply is deterministic and demand is stochastic, centralization is optimal due to the risk-pooling effect. When both supply may be disrupted and demand is stochastic, we demonstrate that a risk-averse firm should typically choose a decentralized inventory system design.

1

Introduction

As supply chains expand globally, supply risk increases. Classical inventory models have generally focused on demand uncertainty and established best practices to mitigate demand risk. However, supply risk can have very different impacts on the optimal inventory management policies and can even reverse what is known about best practices for system design. In this paper, we focus on the impact of supply uncertainty on the One-Warehouse MultipleRetailer (OWMR) system, and compare two policies: centralization (stocking inventory at the warehouse only) and decentralization (stocking inventory at the retailers only). While most research 1

on the OWMR model allows inventory to be held at both echelons, we allow inventory to be held at only one echelon in order to



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Bounds, heuristics, and approximations for distribution systems. Operations Research, 55(3):503–517, 2007. [14] A. Grosfeld-Nir and Y. Gerchak. Multiple lotsizing in production to order with random yields: review of recent advances. Annals of Operations Research, 126:43–69, 2004. [15] H. Gurnani, R. Akella, and J. Lehoczky. Supply management in assembly systems with random yield and random demand. IIE Transactions, 32:701–714, 2000. [16] W.J. Hopp and Z. Yin. Protecting supply chain networks against catastrophic failures. Working paper, Dept. of Industrial Engineering and Management Science, Northwestern University, Evanston, IL, 2006. 27 [17] E. Lystad and M. Ferguson. Simple newsvendor heuristics for two-echelon distrbution networks. Working paper, Georgia Institute of Technology, 2007. [18] M. Parlar and D. Berkin. Future supply uncertainty in EOQ models. Naval Research Logistics, 38:107–121, 1991. [19] A. Schmitt. Strategic inventory management for supply chains subject to supply uncertainty. PhD Dissertation, Industrial and Systems Engineering Department, Lehigh University, Bethlehem, PA, 2007. [20] A.J. Schmitt and L.V. Snyder. Infinite-horizon models for inventory control under yield uncertainty and disruptions. Working paper, P.C. Rossin College of Engineering and Applied Sciences, Lehigh University, Bethlehem, PA, 2007. [21] A.J. Schmitt, L.V. Snyder, and Z.J.M. Shen. Inventory systems with stochastic demand and supply: Properties and approximations. Working paper, P.C. Rossin College of Engineering and Applied Sciences, Lehigh University, Bethlehem, PA, 2008. [22] L.V. Snyder. A tight approximation for a continuous-review inventory model with supplier disruptions. Working paper, P.C. Rossin College of Engineering and Applied Sciences, Lehigh University, Bethlehem, PA, September 2006. [23] L.V. Snyder and Z.J.M. Shen. Supply and demand uncertainty in multi-echelon supply chains. 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