论文标题

动态电动拨号服务的两阶段电池充电调度和车辆带销权分配政策

Two-stage battery recharge scheduling and vehicle-charger assignment policy for dynamic electric dial-a-ride services

论文作者

Ma, Tai-Yu

论文摘要

考虑到充电排队延迟和随机客户需求,协调电动汽车的充电计划进行动态拨号服务。我们提出了一种新的两阶段解决方案方法,以处理动态的车辆充电计划,以最大程度地减少车队每日充电运营的成本。该方法包括两个组成部分:每日车辆充电计划和在线车辆授权分配。提出了一种新的电池费用计划模型,以最大程度地降低车辆每日充电操作的成本,同时满足车辆驾驶需要为客户服务,以获取车辆充电计划。在第二阶段,开发了一个在线车辆授权任务模型,以通过考虑在充电器级别的排队延迟来最大程度地减少车辆闲置时间。提出了一种有效的Lagrangian松弛算法,以用较小的最佳差距解决大规模的车辆超截留问题。该方法适用于卢森堡的现实动态拨号式服务案例研究,并将其与最近的充电站充电策略和在不同充电基础设施方案下的第一个专用的最低充电延迟政策进行了比较。我们的计算结果表明,该方法可以在充电等待时间(-74.9%),充电时间(-38.6%)和充电能源成本(-27.4%)方面为操作员节省大量费用。进行灵敏度分析以评估不同模型参数的影响,显示随机环境中该方法的可伸缩性和鲁棒性。

Coordinating the charging scheduling of electric vehicles for dynamic dial-a-ride services is challenging considering charging queuing delays and stochastic customer demand. We propose a new two-stage solution approach to handle dynamic vehicle charging scheduling to minimize the costs of daily charging operations of the fleet. The approach comprises two components: daily vehicle charging scheduling and online vehicle-charger assignment. A new battery charge scheduling model is proposed to obtain the vehicle charging schedules by minimizing the costs of vehicle daily charging operations while satisfying vehicle driving needs to serve customers. In the second stage, an online vehicle-charger assignment model is developed to minimize the total vehicle idle time for charges by considering queuing delays at the level of chargers. An efficient Lagrangian relaxation algorithm is proposed to solve the large-scale vehicle-charger assignment problem with small optimality gaps. The approach is applied to a realistic dynamic dial-a-ride service case study in Luxembourg and compared with the nearest charging station charging policy and first-come-first-served minimum charging delay policy under different charging infrastructure scenarios. Our computational results show that the approach can achieve significant savings for the operator in terms of charging waiting times (-74.9%), charging times (-38.6%), and charged energy costs (-27.4%). A sensitivity analysis is conducted to evaluate the impact of the different model parameters, showing the scalability and robustness of the approach in a stochastic environment.

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