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A tutorial on data-driven eigenvalue identification: Prony analysis, matrix pencil, and eigensystem realization algorithm

机译:数据驱动的特征值识别教程:Prony分析,矩阵铅笔和特征系统实现算法

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摘要

To identify power system eigenvalues from measurement data, Prony analysis, matrix pencil (MP), and eigensystem realization algorithm (ERA) are three major methods. This paper reviews the three methods and sheds insight on the principles of the three methods: eigenvalue identification through various Hankel matrix formulations. In addition, multiple channel data handling and noise-resilience techniques are investigated. In the literature, singular value decomposition (SVD)-based rank reduction technique has been applied to MP and resulted in a reduced-order system eigenvalue estimation and an excellent noise resilient feature. In this paper, ERA is refined using the SVD-based rank reduction to achieve superior performance. Further, a reduced-order Prony analysis method is proposed. With this technique, Prony analysis can not only give reduced-order system eigenvalues, but also become noise resilient. Four case studies are conducted to demonstrate the effectiveness of the eigenvalue identification methods, including a tutorial example of an RLC circuit resonance, a power grid oscillation case study for a 16-machine 68-bus system, an example of subsynchronous resonance (SSR) of a type-3 wind grid integration system, and real-world oscillation events captured by Independent System Operator-New England (ISO-NE).
机译:为了从测量数据中识别电力系统特征值,Prony分析,矩阵铅笔(MP)和特征系统实现算法(ERA)是三种主要方法。本文回顾了这三种方法,并对这三种方法的原理进行了深入了解:通过各种汉克尔矩阵公式进行特征值识别。另外,研究了多通道数据处理和抗噪声技术。在文献中,基于奇异值分解(SVD)的秩减小技术已应用于MP,并导致了降阶系统特征值估计和出色的抗噪性能。在本文中,使用基于SVD的等级降低来精简ERA,以实现卓越的性能。此外,提出了降阶Prony分析方法。借助这种技术,Prony分析不仅可以给出降阶的系统特征值,而且还具有抗噪能力。进行了四个案例研究,以证明特征值识别方法的有效性,其中包括RLC电路谐振的教程示例,用于16机68总线系统的电网振荡案​​例研究,ASR的次同步谐振(SSR)示例。 3型风网集成系统,以及新英格兰独立系统运营商(ISO-NE)捕获的实际振荡事件。

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