Last-Mile Humanitarian Logistics Planning with Isolated Communities

计算机科学 稳健性(进化) 稳健优化 运筹学 人道主义后勤 数学优化 TRIPS体系结构 车辆路径问题 设施选址问题 斯塔克伯格竞赛 列生成 人道主义援助 布线(电子设计自动化) 线性规划 非线性规划 约束规划 意外事件 最优化问题 随机规划 灾害应对 控制(管理) 供应链 时间范围 报童模式 应急管理 分布式计算 关键基础设施 分离(微生物学) 供应链管理 优势(遗传学) 概率分布
作者
Mahdi Noorizadegan,Mohammad Fattahi,Esmaeil Keyvanshokooh,Jon M. Stauffer
出处
期刊:Manufacturing & Service Operations Management [Institute for Operations Research and the Management Sciences]
标识
DOI:10.1287/msom.2024.1197
摘要

Problem Definition: This paper addresses the critical challenge of delivering humanitarian aid to points of distribution (PoDs) after a disaster under uncertainty, particularly when some PoDs become isolated due to road/bridge damages. Motivated by the Eta and Iota hurricanes in Honduras, we introduce a new Last-mile Humanitarian Logistics Planning problem that jointly determines: the location and capacity of staging areas (SAs), the fleet-sizes of heterogeneous mobile units-ground and aerial, the allocation of mobile units to SAs, and routing decisions ensuring all PoDs are served within a target delivery time. Mobile units can perform multiple trips within this window, enabling efficient fleet-size optimization. Methodology/Results: We formulate this problem as a Parallel Drone–Vehicle Routing Problem with Location and Fleet-Size Decisions, modeled as a route-based mixed-integer program that captures uncertainty in demand and travel times via a unified chance constraint framework. This framework accommodates multiple uncertainty modeling approaches—standard chance-constraints, CVaR-based constraints, and distributionally robust chance-constraints along with a deterministic benchmark, allowing decision-makers to control robustness levels under varying data availability. To solve this complex problem exactly, we develop a tailored Branch-and-Price algorithm, where the nonlinear pricing subproblem is reformulated as a Shortest-Path Problem with Chance-Constraints, efficiently solved by a customized dynamic programming approach with new dominance conditions. Notably, the complexity of the uncertainty model remains comparable to the deterministic counterpart, making our approach practical and scalable. Managerial Implications: A case study and synthetic instances demonstrate our framework’s versatility and practical relevance. Our results uncover critical trade-offs between robustness and investment, the effects of delivery time targets and isolation on network structure and fleet-size, and differences across uncertainty-modeling approaches. They also highlight the role of aerial fleet composition on operational efficiency and economic performance. These analyses provide actionable guidance on network configuration, fleet-sizing, and preferred modeling approaches under limited data and resources typically seen in humanitarian response.

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