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Many of the filters that are important in applications have piecewise constant frequency response magnitudes. These include the low-pass, high-pass, bandpass, and bandstop filters that are illustrated in Fig. 2-1. The intervals over which the frequency response magnitude is equal to 1 are called the passbands, and the intervals over which it is equal to 0 are called the stopbands. The frequencies that mark the edges of the passbands and stopbands are the cutofffrequencies.

Important!

w-=a-n -

Fig. 2-1.

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Filters are often interconnected to create systems that have desirable properties. Two common types of connections are series (cascade) and parallel. A cascade of two linear shift-invariant systems is shown in the figure below.

H (el") = H l ( e j W ) ~ 2 ( e J W )

Note that the log magnitude of the cascade is the sum of the log magnitudes of the individual systems,

and the phase and group delay are additive,

A parallel network is equivalent to a single linear shift-invariant system with a unit sample response

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EXAMPLE 2.4.1 The cascade of a low-pass filter with a high-pass filter may be used to implement a bandpass filter. For example, the ideal bandpass filter shown inFig. 2- I(c) may be realized by cascading a low-pass filter with acutoff frequency y with a high-pass filter that has a cutoff frequency w,. Similarly, the bandstop filter shown in Fig. 2-l(d)may be realized with a with parallel connection of a low-pass filter with cutoff frequency w 1and a high-pass filter with a cutoff frequency y, y > wl .

Another interconnection of systems that is commonly found in control applications is the feedback network shown in the figure below.

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we may use the Fourier analysis techniques described in the following section to show that the frequency response of this system, if it exists, is2

The frequency response of a linear shift-invariant system is found by multiplying h(n) by a complex exponential, e-Jn", and summing over n. The discrete-time Fourier transform (DTFT) of a sequence, x(n), is defined in the same way,

- 173 -

Thus, the frequency response of a linear shift-invariant system, ~ ( e j " ) , the DTFT of the unit sample response, is h(n). In order for the DTFT of a sequence to exist, the summation in Eq. (2.3) must converge. This, in turn, requires that x(n) be absolutely summable:

Xl(e )

X2(e1") = -

1 1 - ae-1"

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