Chapter 3 establishes the use of modal analysis to characterize small-signal dynamic properties that are necessary for comprehending a system’s stability traits and for designing stabilizing control systems. The foundation of the modal analysis is that small system motions can be described by a linear ordinary differential equation (ODE). In Chap. 3 , the ODE parameters are obtained by linearizing a nonlinear dynamic model. In this chapter, we explore methods for obtaining a system’s modal characteristics directly from actual-system time-synchronized phasor measurements. We term this measurement-based modal analysis. The obvious advantage of the measurement-based approach is that it does not require a system differential equation model. One directly analyzes actual-system measurements to obtain the modal characteristics.

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Measurement-Based Modal Analysis

  • Graham Rogers,
  • Ryan T. Elliott,
  • Daniel J. Trudnowski,
  • Felipe Wilches-Bernal,
  • Denis Osipov,
  • Joe H. Chow

摘要

Chapter 3 establishes the use of modal analysis to characterize small-signal dynamic properties that are necessary for comprehending a system’s stability traits and for designing stabilizing control systems. The foundation of the modal analysis is that small system motions can be described by a linear ordinary differential equation (ODE). In Chap. 3 , the ODE parameters are obtained by linearizing a nonlinear dynamic model. In this chapter, we explore methods for obtaining a system’s modal characteristics directly from actual-system time-synchronized phasor measurements. We term this measurement-based modal analysis. The obvious advantage of the measurement-based approach is that it does not require a system differential equation model. One directly analyzes actual-system measurements to obtain the modal characteristics.