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Determine the characteristics of this mapping, and compare it to the bilinear transformation. Is this a good mapping to use Explain why or why not.

A bisector of an angle of a triangle divides the opposite side into segments which are proportional to the adjacent sides.

As with the bilinear transformation, the first backward difference will map a rational function of s into a rational function of z. To see how points in the s-plane map to points in the z-plane, let us write the mapping as follows,

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(a) Let f (x) = 0 if x = 0 . The function is discontinuous (that is, not continuous) at 0. Condition (i) is satis ed: lim f (x) = 1. x 0 1 if x = 0 Condition (ii) is satis ed: f (0) = 0. However, condition (iii) fails: 1 = 0. There is a gap in the graph of f (see Fig. 10-1) at the point (0, 1). The function is continuous at every point different from 0.

+jR,

Fig. 7-3

.and it follows that points in the left-half s-plane (a c 0) are mapped to points inside the unit circle, lzl < I . Thus, stable analog filters are mapped to stable digital filters. Now, let us look at how the jR-axis is mapped to the z-plane. With s = j R , we see that

Fig. 7-4

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Since the jR-axis does not map onto the unit circle, the frequency response of the digital filter produced with this mapping will not, in general. be an accurate representation of the frequency response of the analog filter except when w is close to zero. In other words, the frequency response of a continuous-time filter will be well preserved only for low frequencies.

7.13 Applying principle 1 Find x in each part of Fig. 7-5.

(b) Let f (x) = x 2 for all x. This function is continuous at every a, since lim f (x) = lim x 2 = a 2 = f (a). Notice that there are no gaps or jumps in the graph of f (see Fig. 10-2).

Use the impulse invariance method to design a digital filter from an analog prototype that has a system function

Fig. 7-5

Ha(s) =

+ (a + jh)

7 and DE i BC; hence,

To design a filter using the impulse invariance technique, we first expand H,,(s) in a partial fraction expansion as follows,

Fig. 10-1

7.14 Applying principle 3 Find x in each part of Fig. 7-6.

HAS)=

Fig. 7-6

+ (a - jb)

4 4 4

Hu(s)=

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Fig. 10-2

(b) AB iCD iE F; hence,

s+a+,jh+s+a-

cos(bT,). Thus, the location of the zero in the discreteNote that the zero at s = -a is mapped to a zero at z = PT7 time filter depends on the position of the poles as well as the zero in the analog filter.

7.15 Applying principle 4 Find x in each part of Fig. 7-7.

With the impulse invariance method, the unit sample response of a digital filter is formed by sampling the impulse response of the continuous-time filter,

Fig. 7-7

CHAP. 10]

Another approach is to use the step invariance method in which the step response of the digital filter is formed by sampling the step response of the continuous-time filter.

(a) BD bisects /B; hence, x 18 and x 12. 10 15 3x 1 10 30 . Thus, 21x (b) BD bisects /B; hence, 2x 21 7

(6) Determine whether or not the filter is the same as that which would be designed using the impulse

Given: EG i BD, EF i BC To Prove: FG i CD Plan: Prove that FG divides AC and AD proportionately. PROOF:

Therefore, because the Laplace transform of the step response is related to the system function H,(s) as follows,

To design a digital filter using step invariance, we first perform a partial fraction expansion of S,(s),

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