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SDVRP-Based Reposition Routing in Bike-Sharing System

机译:共享单车系统中基于SDVRP的重定位路由

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摘要

Bike-sharing systems have recently been widely implemented. Despite providing green transportation method and a healthy lifestyle, bike-sharing systems also poses problems for system operators: In order to meet the public's demand as much as possible, operators must use multiple trucks to relocate new bikes and repaired bikes from the depot to different stations. Then, the route to minimize the cost for the delivery trucks becomes a serious problem. To address this issue, we first formulate the problem into a split delivery vehicle routing problem (SDVRP) since every station's demand can satisfied by multiple trucks, and use the K-means algorithm to cluster stations. In general, K-means is used to cluster the nearest points without constraint. In this real-world constraint problem, the sum of zones' demands must be smaller than total truck capacity. Therefore, we transform the SDVRP into a traveling salesman problem (TSP) by using a constrainted K-means algorithm to cluster stations with the demand constraint. Finally, according to the context, we use a genetic algorithm to solve the TSP. The Evaluation considers four real-world open datasets from bike-sharing systems and shows that our method can solve this problem effectively.
机译:自行车共享系统最近已被广泛实施。尽管提供了绿色的运输方式和健康的生活方式,但共享自行车的系统也给系统操作员带来了问题:为了尽可能满足公众的需求,操作员必须使用多辆卡车将新自行车和维修过的自行车从仓库重新安置到不同的位置。站。然后,使货车的成本最小化的路线成为一个严重的问题。为了解决此问题,由于每个站点的需求都可以由多辆卡车满足,因此我们首先将该问题公式化为分送车辆路径问题(SDVRP),然后使用K-means算法对站点进行聚类。通常,K均值用于无约束地对最近的点进行聚类。在这个实际的约束问题中,区域的需求总和必须小于卡车的总容量。因此,我们通过使用约束K均值算法将SDVRP转换为旅行商问题(TSP),以对具有需求约束的站点进行聚类。最后,根据上下文,我们使用遗传算法来求解TSP。该评估考虑了来自自行车共享系统的四个真实世界的开放数据集,并表明我们的方法可以有效地解决此问题。

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