Last-Mile Delivery of Malaria Prevention Products in the DRC An Inventory Management Model Under Supply Chain Disruptions

成果类型:
Article; Early Access
署名作者:
Ata, Baris; Lehman, Amy; Montgomery, Robert John
署名单位:
University of Chicago; University of California System; University of California San Diego
刊物名称:
OPERATIONS RESEARCH
ISSN/ISSBN:
0030-364X
DOI:
10.1287/opre.2022.0177
发表日期:
2026
关键词:
humanitarian logistics or/ms research HEALTH INFORMATION uncertainty SYSTEM relief OPERATIONS policies NET
摘要:
This paper studies inventory management policies to improve the last-mile delivery of healthcare products in remote settings prone to supply chain disruptions. It is motivated by the need for a reliable and cost-effective delivery system to resupply new mosquito-repellent products to combat malaria in the Lake Tanganyika region of the Democratic Republic of the Congo. The primary delivery methods used to supply villages along Lake Tanganyika can become inoperable during periods of flooding, machinery breakdowns, or armed conflict. To ensure continuous coverage, our model allows for secondary delivery methods with per unit costs and no fixed setup costs to be used during disruptions. In normal operating periods, our model allows for delivery using a large-capacity, fixed-setup-cost method with no variable costs. We model the changes in the operating environment between normal and disrupted states using a time-varying Markov chain, which allows for the incorporation of seasonal effects, namely, a distinct rainy season. Using an infinite-horizon, discounted-cost objective, we show that an (s, S) policy is optimal for managing inventory when in the normal operating state. In an extensive numerical study, we observe that a hybrid policy comprising an (s, S) policy in the normal state and base-stock policies in the disrupted states is optimal in the great majority of settings considered. We also derive several simpler heuristic policies and identify the parameter regimes in which they are effective substitutes for the hybrid and optimal policies.