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An Electric Vehicle Load Management Application of the Mixed Strategist Dynamics and the Maximum Entropy Principle

机译:混合策略动力学和最大熵原理在电动汽车负荷管理中的应用

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An application of an evolutionary game dynamics called mixed strategist dynamics (MSD), for the decentralized load scheduling of plug-in electric vehicles (PEVs), is proposed in this paper. Following an analogy with the maximum entropy principle (MEP) for tuning parameters of discrete probability distributions, entropy of the total load distribution and the local load distributions are considered as objectives of the scheduling approach, and a tradeoff among them is defined by the electric vehicle owners’ convenience. While entropy maximization for the local load distributions contributes to preserve the batteries’ states of health, entropy maximization for the total load distribution reduces the undesirable peak effects over the transformer loading. The problem is formulated such that final states of charge are assured depending on time constraints defined by the owners. Furthermore, mixed strategies in the MSD are defined such that they represent the vertices of the convex set of feasible load profiles which results from the constraints imposed by owners and chargers. The synergy of several PEVs is modeled as an application of the MSD in a multipopulation scenario, where the interaction among populations follows another evolutionary game dynamics called best reply (BR) dynamics. The performance of the proposed approach is tested on real data measured on a distribution transformer from the SOREA utility grid company in the region of Savoie, France.
机译:提出了一种将混合博弈动力学(MSD)作为演化博弈动力学在插电式电动汽车(PEV)的分散负荷调度中的应用。遵循最大熵原理(MEP)的类比,对离散概率分布的参数进行调整,总负荷分布和局部负荷分布的熵被视为调度方法的目标,电动汽车定义了两者之间的权衡业主的方便。局部负载分布的熵最大化有助于保持电池的健康状态,而总负载分布的熵最大化则减少了变压器负载上的不良峰值影响。制定问题的方式是,根据所有者定义的时间限制,确保最终的充电状态。此外,定义了MSD中的混合策略,以使其表示可行负载曲线的凸集的顶点,该顶点由所有者和充电器施加的约束导致。几个PEV的协同作用被建模为MSD在多人口场景中的应用,其中人群之间的相互作用遵循另一种称为最佳回复(BR)动力学的进化博弈动力学。在法国萨瓦省SOREA公用电网公司的配电变压器上测量的真实数据上测试了所提出方法的性能。

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