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Cooperative Differential Game-Based Optimal Control and Its Application to Power Systems

机译:基于合作差异游戏的最优控制及其在电力系统的应用

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Differential games have been extensively applied to optimal control problems. Nash equilibrium captures the tradeoff among players' policies when every player independently tries to minimize a predefined index. When considering potential cooperation, Pareto equilibrium plays an important role in cooperative differential games. This article studies the cooperative control of multiplayer systems on the quadratic infinite horizon. First, by defining a joint cost function using a parameter set, a cooperative differential game is reformulated as a general optimal control problem, where all players form a grand coalition. Then, the joint cost function is approximated by a critic neural network, and for the first time, a novel adaptive dynamic programming algorithm with two learning stages is proposed to determine the parameter selection and then obtain Pareto optimal solutions. A numerical example demonstrates that this algorithm can achieve optimal policies and Pareto frontier. As for its application, the cooperative control of a two-area interconnected power system is investigated, where the primary frequency control and secondary frequency control are regarded as two players. Simulation results indicate that the proposed scheme can obtain binding cooperation agreements, such that cooperative control scheme can get better overall performance compared to Nash control method and another three control methods.
机译:差异游戏已被广泛应用于最佳控制问题。纳什均衡在每个玩家独立尝试最小化预定义索引时捕获球员政策之间的权衡。在考虑潜在合作时,帕累托均衡在合作差异游戏中起着重要作用。本文研究了二次无限视野对多人游戏系统的协同控制。首先,通过使用参数集定义联合成本函数,合作差异游戏作为一般最佳控制问题重新重新重整,所有玩家都形成了大联盟。然后,通过批评神经网络近似的联合成本函数,并且首次提出了一种新的自适应动态编程算法,具有两个学习阶段,以确定参数选择,然后获得Pareto最佳解决方案。数字示例演示了该算法可以实现最佳策略和帕累托前沿。至于其应用,研究了双面积互连电力系统的协作控制,其中初级频率控制和二次频率控制被认为是两个玩家。仿真结果表明,拟议方案可以获得有合作合协议,使得合作控制方案与纳什控制方法和另外三种控制方法相比可以获得更好的整体性能。

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