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PROPERTIES OF THE FSF MODEL WITH FAST SAMPLING

The properties of the FSF model with respect to choice of the sampling interval are summarized in the theorem below. [Pg.79]

Proof Taking the Fourier transform of h t) gives the continuous-time frequency response of the process as [Pg.80]

If we choose to evaluate the frequency response up to the Nyquist frequency, radians/time, in increments of then we can write for wi = radians/time, I = 0, 1, 2. [Pg.80]

Example 4.1. This example compares a discrete-time, rational transfer function model with the FSF model in terms of the effect of sampling rate on the model parameters. Consider a third order system with time delay given by [Pg.81]

The FSF model parameters correspond to the frequency rraponse of the discrete-time transfer function models presented in Equations (4.12)-(4.14) at three sets of frequencies  [Pg.82]


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