Last-Mile Shared Delivery: A Discrete Sequential Packing Approach

Last-Mile Shared Delivery: A Discrete Sequential Packing Approach
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最后一英里共享交付:离散顺序包装方法

DOI:
10.1287/moor.2019.1039
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发表时间:
2018
期刊:
Math. Oper. Res.
影响因子:
--
通讯作者:
Z. Shen
Z. Shen
中科院分区:
--
文献类型:
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作者:
Junyu Cao;Mariana Olvera;Z. Shen

文献摘要

被引文献

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我们提出了一个模型,用于优化n个包裹从配送中心到最终收件人的最后一英里交付,该模型使用的策略是将乘车共享平台(例如优步或Lyft)与传统的内部面包车交付系统相结合。主要目标是计算n个包裹中每个包裹对私人司机的最优奖励,使运送所有包裹的总预期成本最小化。我们的技术方法是基于一个离散顺序包装问题的公式,在这个问题中,成捆的包裹在间隔期间随机时间从仓库中取出[公式:见文本]。我们的理论结果包括精确和渐近(如[公式:见文本])表达式的期望数量的包裹被拿起的时间t。他们是密切相关的经典r<s:1>尼的停车/包装问题。我们建议的框架可以随着包的数量而扩展。
We propose a model for optimizing the last-mile delivery of n packages from a distribution center to their final recipients, using a strategy that combines the use of ride-sharing platforms (e.g., Uber or Lyft) with traditional in-house van delivery systems. The main objective is to compute the optimal reward offered to private drivers for each of the n packages such that the total expected cost of delivering all packages is minimized. Our technical approach is based on the formulation of a discrete sequential packing problem, in which bundles of packages are picked up from the warehouse at random times during the interval [Formula: see text]. Our theoretical results include both exact and asymptotic (as [Formula: see text]) expressions for the expected number of packages that are picked up by time T. They are closely related to the classical Rényi’s parking/packing problem. Our proposed framework is scalable with the number of packages.