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For each value of n, evaluating this sum requires (N I) multiplications and N additions. The following subsections describe several different realizations of this system.

The most common way to implement an FIR filter is in direct form using a tapped delay line as shown in the figure below.

PRINCIPLE 5:

h(N - I )

The segment from the center of a circle to an outside point bisects the angle between the tangents from the point to the circle.

y(n)

lim c f (x) = c lim f (x)

Fig. 6-19

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This structure requires N I multiplications, N additions, and N delays. However, if there are some symmetries in the unit sample response, it may be possible to reduce the number of multiplications (see the section on linear phase filters).

The line of centers of two circles is the line joining their centers. Thus, OO9 is the line of centers of circles O and O9 in Fig. 6-20.

For a causal FIR filter, the system function may be factored into a product of first-order factors,

where a for k = 1 , . . . , N are the zeros of H (z). If h(n) is real, the complex roots of H(z) occur in complex k conjugate pairs, and these conjugate pairs may be combined to form second-order factors with real coefficients,

Fig. 6-20

lim x = lim ( 1)x = ( 1) lim x = ( 1) 3 = 3

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Written in this form, H (z) may be implemented as a cascade of second-order FIR filters as illustrated in Fig. 8-3.

Fig. 6-21

The second approach that may be used is to design an analog low-pass filter, map it into a digital filter using a suitable s-plane to z-plane mapping, and then apply an appropriate frequency transformation in the discrete-time domain to produce the desired frequency selective digital filter. Table 9-6 provides a list of some digital-to-digital transformations. The two approaches do not always result in the same design. For example, although the second approach could be used to design a high-pass filter using the impulse invariance technique, with the first approach the design would be unacceptable due to the aliasing that would occur when sampling the analog high-pass filter.

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Circles Tangent Externally Circles O and O9 in Fig. 6-21 are tangent externally at P. AB 4 the common internal tangent of both circles. is The line of centers OO9 passes through P, is perpendicular to AB, and is equal in length to the sum of the radii, 4 R r. Also AB bisects each of the common external tangents, CD and EF. Circles Tangent Internally Circles O and O9 in Fig. 6-22 are tangent internally at P. AB is the common 4 external tangent of both circles. The line of centers OO9 if extended passes through P, is perpendicular to AB, and is equal in length to the difference of the radii, R r.

The design techniques described in the previous section are based on converting an analog filter into a digital filter. It is also possible to perform the design directly in the time domain without any reference to an analog filter. This section describes several methods for designing a digital filter directly.

Fig. 6-22

Table 9-6 The Transformation of a Digital Low-Pass Filter with a Cutoff Frequency w, to Other Frequency Selective Filters

If f and g are functions,

Overlapping Circles Circles O and O9 in Fig.S 6-23 overlap. Their common chord is AB. If the circles are unequal, their (equal) comS mon external tangents CD and EF meet at P. The line of centers OO9 is the perpendicular bisector of AB and, if extended, passes through P. Circles Outside Each Other Circles O and O9 in Fig. 6-24 are entirely outside each other. The common internal tangents, AB and CD meet at P. If the circles are unequal, their common external tangents, EF and GH if extended, meet at P9. The line of centers OO9 passes through P and P9. Also, AB CD and EF GH.

--2-'

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