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OPTIMAL CHARGING MANAGEMENT OF ELECTRIC VEHICLE FLEETS UNDER UNCERTAINTY

机译:不确定性条件下的电动车最佳充电管理

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Electric vehicles (EV) show huge potentials in terms of reducing greenhouse gas emissions.However, the integration of EV into power systems may also bring challenges, such as demandincrease during peak hours. Therefore, charging behaviors of EV should be scheduledappropriately.This paper proposes an optimization model to address the charging management problem of EV.The EV charging management problem is formulated as a stochastic linear programming model.The objective of the model is to minimize the distance between the EV total charging demandand a pre-defined reference demand curve within a one-day period. With this objective, the truetask of the model depends on the setting of the reference demand, which makes the model easilyapplicable for different purposes. These reference demands might focus on integrating localrenewables, arbitrage trading on different electricity markets or load management from the localgrid perspective. As future arrivals of EV are uncertain but contribute to the total charging demandin future periods, the model considers these uncertainties by a stochastic term in their arrival time,departure time and electricity demand (i.e. state of charge). Hence, EV usage patterns aresimulated with inhomogeneous Markov chains and scenario reduction technique is applied toreduce the number of scenarios considered and to guarantee feasible computing times. Thesimulation results demonstrate that the controlled charging strategy outperforms the uncontrolledcharging in terms of demand decrease during peak hours and that the proposed model managesto distribute the EV charging demand throughout the day.
机译:电动汽车(EV)在减少温室气体排放方面显示出巨大潜力。 但是,将电动汽车集成到电力系统中也可能带来挑战,例如需求 在高峰时段增加。因此,应该安排电动汽车的充电行为 适当地。 本文提出了一种优化模型来解决电动汽车的充电管理问题。 EV充电管理问题被表述为随机线性规划模型。 该模型的目的是最大程度地减少电动汽车总充电需求之间的距离 以及一天内的预定义参考需求曲线。有了这个目标,真正的 模型的任务取决于参考需求的设置,这使得模型很容易 适用于不同的目的。这些参考要求可能集中在整合本地 可再生能源,不同电力市场上的套利交易或当地的负荷管理 网格透视图。由于未来的电动汽车尚不确定,但会影响总的充电需求 在未来期间,该模型会以随机的方式考虑其到达时间中的这些不确定性, 出发时间和电力需求(即充电状态)。因此,电动汽车的使用模式是 非均质马尔可夫链进行仿真,并采用情景约简技术 减少考虑的方案数量,并确保可行的计算时间。这 仿真结果表明,受控充电策略优于非受控充电策略 根据高峰时段的需求减少和建议的模型管理的收费 整天分配电动汽车的充电需求。

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