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Optimal charging of electric vehicles in smart grid: Characterization and valley-filling algorithms

机译:智能电网中电动车辆的最佳充电:表征和谷填充算法

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Electric vehicles (EVs) offer an attractive long-term solution to reduce the dependence on fossil fuel and greenhouse gas emission. However, a fleet of EVs with different EV battery charging rate constraints, that is distributed across a smart power grid network requires a coordinated charging schedule to minimize the power generation and EV charging costs. In this paper, we study a joint optimal power flow (OPF) and EV charging problem that augments the OPF problem with charging EVs over time. While the OPF problem is generally nonconvex and nonsmooth, it is shown recently that the OPF problem can be solved optimally for most practical power grid networks using its convex dual problem. Building on this strong duality result, we study a nested optimization approach to decompose the joint OPF and EV charging problem. We characterize the optimal offline EV charging schedule to be a valley-filling profile, which allows us to develop an optimal offline algorithm with computational complexity that is significantly lower than centralized interior point solvers. Furthermore, we propose a decentralized online algorithm that dynamically tracks the valley-filling profile. Our algorithms are evaluated on the IEEE 14 bus system, and the simulations show that the online algorithm performs almost near optimality (< 1% relative difference from the offline optimal solution) under different settings.
机译:电动汽车(EVS)提供了一种有吸引力的长期解决方案,以减少对化石燃料和温室气体排放的依赖。然而,具有不同的EV电池充电率限制的EVS的车队,其分布在智能电网网络上需要协调的充电时间表,以最小化发电和EV充电成本。在本文中,我们研究了一个关节最佳功率流量(OPF)和EV充电问题,即增加了OPF问题随着时间的推移。虽然OPF问题一般是非渗透性和非光滑的,但最近显示了OPF问题,可以使用其凸双问题最佳地解决OPF问题。建立在这种强大的二元性结果中,我们研究了一个嵌套的优化方法来分解联合OPF和EV充电问题。我们将最佳的离线EV充电计划表征为谷填充配置文件,这使我们能够开发具有计算复杂性的最佳离线算法,这些算法明显低于集中式内部点求解器。此外,我们提出了一种分散的在线算法,可动态跟踪谷填充配置文件。我们的算法在IEEE 14总线系统上进行评估,并且模拟表明在不同设置下,在线算法几乎执行几乎近的最佳状态(与离线最佳解决方案的相对差异<1%相对差异)。

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