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A Mean-Field Game Method for Decentralized Charging Coordination of a Large Population of Plug-in Electric Vehicles

机译:大量插电式电动汽车分散充电协调的均值博弈方法

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This paper develops a decentralized competitive charging coordination algorithm for a large population of plug-in electric vehicles (PEVs) using the concept of a mean-field (MF) game. The aim of each PEV is to find its optimal charging strategy by minimizing an objective function consisting of charging cost, battery degradation cost, and benefit from charging, subject to the input and state constraints. The strategy of a PEV affects the objective functions of other PEVs through the electricity price, and therefore, we can model the interactions among PEVs as a game problem. No information exchange is considered among the PEVs. Each PEV only sends its own control action value to a population coordinator, and the coordinator just broadcasts a common signal to all the PEVs. This common signal is an estimate of the average control actions of PEVs and is called the MF term. Utilizing an adjustment mechanism for theMF term, a decentralized MF-optimal control algorithm is proposed, and it is shown that the algorithm converges to the epsilon(N) - Nash equilibrium point of the game, with eN uniformly converging to zero as the population sizes of the PEVs go to infinity. Simulation results and comparison with other methods are performed to clarify the advantages of the proposed method.
机译:本文利用均场(MF)博弈的概念,为大量插电式电动汽车(PEV)开发了一种分散式竞争性充电协调算法。每个PEV的目的是通过最小化目标函数来找到其最佳充电策略,该目标函数包括充电成本,电池退化成本以及受输入和状态约束的充电收益。 PEV的策略通过电价影响其他PEV的目标功能,因此,我们可以将PEV之间的相互作用建模为一个博弈问题。 PEV之间不考虑任何信息交换。每个PEV仅将其自己的控制动作值发送给人口协调员,而协调员只是向所有PEV广播公共信号。该公共信号是对电动汽车的平均控制作用的估计,称为MF项。利用MF项的调整机制,提出了一种分散的MF最优控制算法,证明了该算法收敛到游戏的ε(N)-Nash均衡点,随着人口规模的增加,eN均匀收敛到零。 PEV的数量达到无穷大。仿真结果和与其他方法的比较表明了该方法的优点。

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