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Secure, Resilient, and Safety Critical Architecture of Charging Stations for Unsupervised Autonomous Vehicles

机译:无人驾驶无人驾驶汽车充电站的安全,弹性和安全关键体系结构

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The anticipated wide-spread deployment of unsupervised Autonomous Vehicles (AVs) across the globe will reshape the existing vehicle-related services (e.g., refueling/charging, parking, car washing, etc.) into new forms. Especially, a new paradigm of the refueling/charging mechanism can offer new economies and service opportunities. It has the potential to make a great impact on the current gasoline station industry given its enormous market size (e.g., annual sales more than $418 billion in 2016), as the AVs become mainstream modes of transportation. We propose a resilient and secure layered architecture of completely automated charging/refueling stations for unsupervised AVs. To demonstrate the feasibility of the architecture, we develop an analytical framework using a bottom-up approach. Then, we demonstrate the operation of a charging station as an essential component of the proposed architecture. The main goal of charging station's operation is to optimize scheduling of electric vehicles for their charging service. A divide-and-conquer strategy is employed for such scheduling optimization at the operational level real-time decision-making. In this optimization, the objective function is to minimize the sum of charging completion times of all vehicles in the queue. A mixed-integer linear programming model is considered to solve this online optimal scheduling procedure. An illustrative example of the scheduling solution that is obtained by a Matlab code combined with the Gurobi optimization solver is presented.
机译:无监督自动驾驶汽车(AV)有望在全球范围内广泛部署,这将把与车辆相关的现有服务(例如加油/充电,停车,洗车等)重塑为新形式。特别地,加油/收费机制的新范例可以提供新的经济和服务机会。鉴于自动驾驶汽车已成为主流交通方式,鉴于其庞大的市场规模(例如,2016年的年销售额超过4,180亿美元),它有可能对当前加油站行业产生巨大影响。对于无人驾驶的自动驾驶汽车,我们提出了一种全自动充电/加油站的弹性和安全分层架构。为了证明该体系结构的可行性,我们使用自下而上的方法开发了一个分析框架。然后,我们演示了充电站作为拟议架构的基本组成部分的操作。充电站运行的主要目标是优化电动汽车的充电服务调度。采用分而治之的策略,可以在运营级别进行实时决策,从而优化调度。在此优化中,目标功能是最小化队列中所有车辆的充电完成时间之和。考虑使用混合整数线性规划模型来解决此在线最优调度程序。给出了通过Matlab代码与Gurobi优化求解器组合获得的调度解决方案的说明性示例。

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