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(In fact, either a = |a| or a = |a|.) Adding the inequalities, we obtain ( |a|) + ( |b|) a + b |a| + |b| (|a| + |b|) a + b |a| + |b| and so, by (1.8), with u = a + b and c = |a| + |b|, |a + b| |a| + |b| (1.10)

A circumscribed polygon is a polygon all of whose sides are tangents to a circle. An inscribed circle is a circle to which all the sides of a polygon are tangents.

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is where a = N / 2 , and l o ( . ) a zeroth-order modified Bessel function of the first kind, which may be easily generated using the power series expansion

Thus, ^ ABC is a circumscribed polygon of circle O in Fig. 6-4. Circle O is an inscribed circle of ^ ABC.

The parameter determines the shape of the window and thus controls the trade-off between main-lobe width and side-lobe amplitude. A Kaiser window is nearly optimum in the sense of having the most energy in its main lobe for a given side-lobe amplitude. Table 9-3 illustrates the effect of changing the parameter /3. There are two empirically derived relationships for the Kaiser window that facilitate the use of these windows to design FIR filters. The first relates the stopband ripple of a low-pass filter, a, = -20 log(6,), to the parameter B,

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Parameter Side Lobe (dB) Transition Width (NAf Stopband Attenuation (dB)

(a) AB, BC, CD, AC, and AD. These segments may also be named by interchanging the letters; thus, BA, CB, DC, CA, and DA are also correct. (b) AB, AC, and AD (c) BD (d) D (e) C

The second relates N to the transition width Af and the stopband attenuation a,,

The inequality (1.10) is known as the triangle inequality. In (1.10) the sign < applies if and only if a and b are of opposite signs. EXAMPLE |3 + ( 2)| = |1| = 1, but |3| + | 2| = 3 + 2 = 5.

Fig. 1-3

EXAMPLE 9 3 2 Suppose that we would like to design a low-pass filter with a cutoff frequency w, = n / 4 , a transition .. width Aw = 0.02n, and a stopband ripple 6, = 0.01. Because a, = -20 log(O.01)= -40. the Kaiser window parameter is

1.3 Finding lengths and points of line segments See Fig. 1-4. (a) State the lengths of AB, AC, and AF. (b) Name two midpoints. (c) Name two bisectors. (d) Name all congruent segments.

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Although it is simple to design a filter using the window design method, there are some limitations with this method. First, it is necessary to find a closed-form expression for hd(n)(or it must be approximated using a very long DFT). Second, for a frequency selective filter, the transition widths between frequency bands, and the ripples within these bands, will be approximately the same. As a result, the window design method requires that the filter be designed to the tightest tolerances in all of the bands by selecting the smallest transition width and the smallest ripple. Finally, window design filters are not, in general, optimum in the sense that they do not have the smallest possible ripple for a given filter order and a given set of cutoff frequencies.

Fig. 1-4

Another method for FIR filter design is the frequency sampling approach. In this approach, the desired frequency response, Hd(eJ"), first uniformly sampled at N equally spaced points between 0 and 27r: is

1.1 Recalling that u always denotes the nonnegative square root of u, (a) evaluate 32 ; (b) evaluate (c) show that x 2 = |x|. (d) Why isn t the formula x 2 = x always true

These frequency samples constitute an N -point DFT, whose inverse is an FIR filter of order N - 1:

(b) E is midpoint of AF; F is midpoint of AC. (c) DE is bisector of AF; BF is bisector of AC. (d) AB, AF, and FC (all have length 10); AE and EF (both have length 5).

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