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Optimal tuning of linear controllers for power electronics/power systems applications

机译:用于电力电子/电力系统应用的线性控制器的优化调整

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This paper presents a new method for tuning various linear controllers such as Proportional-Integral (PI), Proportional-Integral-Derivative (PID) and Proportional-Resonant (PR) structures which are frequently used in power electronics and power system applications. The linear controllers maintain a general structure defined by the Internal Model Principle (IMP) of control theory. The proposed method in this paper is twofold. The first perspective uses the well-known concept of the Linear Quadratic Regulator (LQR) to address the problem as a regulation problem. The Q matrix of the LQR design is then finely adjusted in order to assure the desired transient response for the system. The second perspective redefines the LQR in order to add capability to address the optimal tracking problem and is then generalized to systems with more than two states. These methods are then applied to two specific examples, one in an uninterruptible power supply (UPS) inverter system and the other one in a distributed generation (DG) system. In these examples, the tuning of PR and PI controllers is studied in great detail. These proposed design methods provide an easy and algorithmic procedure without jeopardizing stability or robustness. These tuning methods can also be utilized for linear state-space realization of any power converters. Both examples are supported via simulation and the results, which confirm analytical derivations, are presented and discussed.
机译:本文提出了一种用于调整各种线性控制器的新方法,这些线性控制器例如在电力电子和电力系统应用中经常使用的比例积分(PI),比例积分微分(PID)和比例谐振(PR)结构。线性控制器保持由控制理论的内部模型原理(IMP)定义的一般结构。本文提出的方法是双重的。第一种观点使用线性二次调节器(LQR)的众所周知的概念来解决作为调节问题的问题。然后,对LQR设计的Q矩阵进行微调,以确保系统具有所需的瞬态响应。第二个观点重新定义了LQR,以增加解决最佳跟踪问题的能力,然后将其推广到具有两个以上状态的系统。然后将这些方法应用于两个特定示例,一个在不间断电源(UPS)逆变器系统中,另一个在分布式发电(DG)系统中。在这些示例中,对PR和PI控制器的调整进行了详细研究。这些提出的设计方法提供了一种简单且算法化的过程,而不会损害稳定性或鲁棒性。这些调整方法还可用于任何功率转换器的线性状态空间实现。这两个示例均通过仿真得到了支持,并且给出并讨论了确定分析派生性的结果。

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