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Robust Multi-period Fleet Allocation Models for Bike-Sharing Systems

机译:自行车共享系统的稳健多周期机队分配模型

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摘要

This paper presents mathematical programming models that generate optimal daily allocation of bicycles to the stations of a bike-sharing system. First, a time-space network is constructed to describe time-dependent bike flows in the system. Next, a bike fleet allocation model that considers average historical demand and fixed fleet size is established based on the time-space network. In addition to fleet allocation in multiple periods, this model generates least cost empty bicycle redistribution plans to meet demand in subsequent time periods. The model aims to correct demand asymmetry in bike-sharing systems, where flow from one station to another is seldom equal to the flow in the opposing direction. An extension of the model that relaxes the fleet size constraint to determine optimal fleet size in supporting planning stage decisions is also presented in the paper. Moreover, we describe uncertain bike demands using some prescribed uncertainty sets and develop robust bike fleet allocation models that minimize total system cost in the worst-case or maximum demand scenarios derived from the uncertainty sets. Numerical experiments were conducted based on the New Taipei City's public bike system to demonstrate the applicability and performance of the proposed models. In addition, this research considers two performance measures, robust price and hedge value, in order to investigate the tradeoff between robustness and optimality, as well as the benefit of applying robust solutions relative to nominal optimal solutions in uncertain demand situations.
机译:本文介绍了数学编程模型,该模型可生成最佳的每日自行车分配到共享自行车系统的站点。首先,构造一个时空网络来描述系统中与时间有关的自行车流量。接下来,基于时空网络,建立考虑平均历史需求和固定车队规模的自行车车队分配模型。除了在多个时期内分配车队外,该模型还生成了成本最低的空自行车再分配计划,以满足后续时期的需求。该模型旨在纠正共享单车系统中的需求不对称问题,共享单车系统中的流量很少等于相反方向的流量。本文还介绍了模型的扩展,该模型放松了机队规模约束,以确定了支持计划阶段决策的最佳机队规模。此外,我们使用一些规定的不确定性集描述了不确定的自行车需求,并开发了稳健的自行车车队分配模型,该模型可在最坏情况下或从不确定性集得出的最大需求场景中将总系统成本降至最低。基于新北市的公共自行车系统进行了数值实验,以证明所提出模型的适用性和性能。此外,本研究考虑了两个性能指标,稳健的价格和对冲价值,以研究稳健性和最优性之间的权衡,以及在不确定的需求情况下相对于名义最优解决方案应用稳健解决方案的好处。

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