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This chapter considers the problem of designing a digital filter. The design process begins with the filter specifications, which may include constraints on the magnitude and/or phase of the frequency response, constraints on the unit sample response or step response of the filter, specification of the type of filter (e.g., FIR or IIR), and the filter order. Once the specifications have been defined, the next step is to find a set of filter coefficients that produce an acceptable filter. After the filter has been designed, the last step is to implement the system in hardware or software, quantizing the filter coefficients if necessary, and choosing an appropriate filter structure (Chap. 8).

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Reasons A segment may be drawn between any two points. Given A line segment joining the midpoints of two sides of a n is parallel to the third side and equal in length to half the third side. Two lines parallel to a third line are parallel to each other. Segments of the same length are congruent. If two sides of a quadrilateral are > and i, the quadrilateral is a ~.

Fig. 5-4

Before a filter can be designed, a set of filter specifications must be defined. For example, suppose that we would like to design a low-pass filter with a cutoff frequency w,.. The frequency response of an ideal low-pass filter with linear phase and a cutoff frequency w,. is

5.1. Find x and y in each part of Fig. 5-28. (5.1)

hd(n) =

Fig. 5-28

sin(n - a ) w , .

(5.2)

n(t7 - a )

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Fig. 5-5

Because this filter is unrealizable (noncausal and unstable), it is necessary to relax the ideal constraints on the frequency response and allow some deviation from the ideal response. The specifications for a low-pass filter will typically have the form

Prove that (a) the diagonals of an isosceles trapezoid are congruent; (b) if the nonparallel sides AB and CD of an isosceles trapezoid are extended until they meet at E, triangle ADE thus formed is isosceles. (5.2) Name the parallelograms in each part of Fig. 5-29. (5.4)

as illustrated in Fig. 9-1. Thus, the specifications include the passband cutoff frequency, w,, the stopband cutoff frequency, w,, the passband deviation, 6,. and the stopband deviation, 6,. The passband and stopband deviations

Fig. 5-29

Fig. 9-1.

(5.5)

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which shows that the slope of L is 1 . Therefore, by Theorem 4.2, the slope of M is 1/ 1 = 3 so that a point-slope 3 3 equation of M is y 3 = 3(x 2) Solving for y, we obtain the slope-intercept equation of M , y 3 = 3x 6 Now solve the system L: 3y + x = 3 M: y = 3x 3 By the second equation, substitute 3x 3 for y in the rst equation, 3(3x 3) + x = 3 9x 9 + x = 3 10x = 12 6 12 = x= 10 5 or y = 3x 3

Filter specifications for a low-pass filter,

Fig. 5-30

are often given in decibels (dB) as follows:

Assuming ABCD in Fig. 5-31 is a parallelogram, find x and y if (a) AD (b) AB (c) m/A (d) m/A 5x, AB 2x, BC 4y 2x, CD 3y y, perimeter 7x 84 5y 10

a,. = -2010g(6,~)

By the equation for M , when x = 6 , 5 y=3 Thus, point X has coordinates ( 6 , 3 ), and 5 5 PX = 2 6 2 3 2 + 3 = 5 5 4 2 + 5 12 2 = 5 16 144 + = 25 25 160 25 6 5 3= 18 3 3= 5 5

The interval [w,, w,] is called the trunsitiotr hand. Once the filter specifications have been defined, the next step is to design a filter that meets these specificatlons.

(5.3)

and the design of an FIR filter involves finding the coefficients h ( n ) that result in a frequency response that satisfies a given ser of filter specifications. FIR filters have two important advantages over 1IR filters. First, they are guaranteed to be stable, even after the filter coefficients have been quantized. Second, they may be easily constrained to have (generalized) linear phase. Because FIR filters are generally designed to have linear phase, in the following we consider the design of linear phase FIR filters.

Fig. 5-31

Let hd(n) be the unit sample response of an ideal frequency selective filter with linear phase,

Fig. 5-32

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