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A Game Theoretic Approach to Risk-Based Optimal Bidding Strategies for Electric Vehicle Aggregators in Electricity Markets With Variable Wind Energy Resources

机译:风能资源变化的电力市场中电动汽车聚合商基于风险的最优竞价策略的博弈论方法

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摘要

This paper proposes a stochastic optimization model for optimal bidding strategies of electric vehicle (EV) aggregators in day-ahead energy and ancillary services markets with variable wind energy. The forecast errors of EV fleet characteristics, hourly loads, and wind energy as well as random outages of generating units and transmission lines are considered as potential uncertainties, which are represented by scenarios in the Monte Carlo Simulation (MCS). The conditional value at risk (CVaR) index is utilized for measuring EV aggregators risks caused by the uncertainties. The EV aggregators optimal bidding strategy is formulated as a mathematical programming with equilibrium constraints (MPEC), in which the upper level problem is the aggregators CVaR maximization while the lower level problem corresponds to the system operation cost minimization. The bi-level problem is transformed into a single-level mixed integer linear programming (MILP) problem using the prime-dual formulation with linearized constraints. The progressive hedging algorithm (PHA) is utilized to solve the resulting single-level MILP problem. A game theoretic approach is developed for analyzing the competition among the EV aggregators. Numerical cases are studied for a modified 6-bus system and the IEEE 118-bus system. The results show the validity of the proposed approach and the impact of the aggregators bidding strategies on the stochastic electricity market operation.
机译:本文针对日变能源和风能可变的辅助服务市场中的电动汽车(EV)聚合器的最优竞标策略,提出了一种随机优化模型。 EV车队特性,小时负荷和风能以及发电机组和输电线路的随机中断的预测误差被认为是潜在的不确定性,这在蒙特卡洛模拟(MCS)中由场景来表示。条件风险值(CVaR)指数用于衡量由不确定性引起的电动汽车聚合商风险。 EV聚合商的最优竞标策略被公式化为具有均衡约束(MPEC)的数学程序,其中上级问题是聚合器CVaR最大化,而下级问题对应于系统运营成本最小化。使用具有线性约束的素对偶公式,将双级问题转换为单级混合整数线性规划(MILP)问题。渐进式套期保值算法(PHA)用于解决由此产生的单级MILP问题。开发了一种博弈论方法来分析电动汽车聚合商之间的竞争。研究了改进的6总线系统和IEEE 118总线系统的数值案例。结果表明,该方法的有效性以及聚集者竞价策略对随机电力市场运行的影响。

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