Hub Network Design Problem with Capacity, Congestion, and Stochastic Demand Considerations

IF 4.4 2区 工程技术 Q1 OPERATIONS RESEARCH & MANAGEMENT SCIENCE
Vedat Bayram, Barış Yıldız, M. Farham
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引用次数: 0

Abstract

Our study introduces the hub network design problem with congestion, capacity, and stochastic demand considerations (HNDC), which generalizes the classical hub location problem in several directions. In particular, we extend state-of-the-art by integrating capacity acquisition decisions and congestion cost effect into the problem and allowing dynamic routing for origin-destination (OD) pairs. Connecting strategic and operational level decisions, HNDC jointly decides hub locations and capacity acquisitions by considering the expected routing and congestion costs. A path-based mixed-integer second-order cone programming (SOCP) formulation of the HNDC is proposed. We exploit SOCP duality results and propose an exact algorithm based on Benders decomposition and column generation to solve this challenging problem. We use a specific characterization of the capacity-feasible solutions to speed up the solution procedure and develop an efficient branch-and-cut algorithm to solve the master problem. We conduct extensive computational experiments to test the proposed approach’s performance and derive managerial insights based on realistic problem instances adapted from the literature. In particular, we found that including hub congestion costs, accounting for the uncertainty in demand, and whether the underlying network is complete or incomplete have a significant impact on hub network design and the resulting performance of the system. Funding: This work was supported by Türkiye Bilimsel ve Teknolojik Araştırma Kurumu [Grant 218M520]. Supplemental Material: The online appendices are available at https://doi.org/10.1287/trsc.2022.0112 .
考虑容量、拥塞和随机需求的集线器网络设计问题
我们的研究介绍了考虑拥塞、容量和随机需求的枢纽网络设计问题(HNDC),该问题将经典的枢纽位置问题从几个方向推广。特别是,我们通过将容量获取决策和拥塞成本效应集成到问题中,并允许始发-目的地(OD)对的动态路由,来扩展最先进的技术。HNDC将战略和运营层面的决策联系起来,通过考虑预期的路线和拥堵成本,共同决定枢纽位置和容量收购。提出了一种基于路径的混合整数二阶锥规划(SOCP)HNDC公式。我们利用SOCP对偶结果,提出了一种基于Benders分解和列生成的精确算法来解决这个具有挑战性的问题。我们使用容量可行解的特定特征来加快求解过程,并开发了一种有效的分支和切割算法来解决主问题。我们进行了大量的计算实验,以测试所提出的方法的性能,并根据改编自文献的现实问题实例得出管理见解。特别是,我们发现,包括集线器拥塞成本、考虑需求的不确定性以及底层网络是完整的还是不完整的,都会对集线器网络设计和由此产生的系统性能产生重大影响。资金:这项工作得到了土耳其Bilmel ve Teknologik AraşTırma Kurumu的支持[拨款218M520]。补充材料:在线附录可在https://doi.org/10.1287/trsc.2022.0112。
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来源期刊
Transportation Science
Transportation Science 工程技术-运筹学与管理科学
CiteScore
8.30
自引率
10.90%
发文量
111
审稿时长
12 months
期刊介绍: Transportation Science, published quarterly by INFORMS, is the flagship journal of the Transportation Science and Logistics Society of INFORMS. As the foremost scientific journal in the cross-disciplinary operational research field of transportation analysis, Transportation Science publishes high-quality original contributions and surveys on phenomena associated with all modes of transportation, present and prospective, including mainly all levels of planning, design, economic, operational, and social aspects. Transportation Science focuses primarily on fundamental theories, coupled with observational and experimental studies of transportation and logistics phenomena and processes, mathematical models, advanced methodologies and novel applications in transportation and logistics systems analysis, planning and design. The journal covers a broad range of topics that include vehicular and human traffic flow theories, models and their application to traffic operations and management, strategic, tactical, and operational planning of transportation and logistics systems; performance analysis methods and system design and optimization; theories and analysis methods for network and spatial activity interaction, equilibrium and dynamics; economics of transportation system supply and evaluation; methodologies for analysis of transportation user behavior and the demand for transportation and logistics services. Transportation Science is international in scope, with editors from nations around the globe. The editorial board reflects the diverse interdisciplinary interests of the transportation science and logistics community, with members that hold primary affiliations in engineering (civil, industrial, and aeronautical), physics, economics, applied mathematics, and business.
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