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11 - ( T A / ~ -~1(2/TT)- sn12 - [(2/Ts) - un12f fi: ) I~ and it follows that a pole or a zero in the left-half s-plane will be mapped to a pole or a zero inside the unit circle in the z-plane (i.e., H(z) is minimum phase).

The system function of a continuous-time filter H a ( s ) of order N 2 2 may be expressed as a cascade of two lower-order systems:

PRINCIPLE 11:

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We shall need to know how to differentiate functions built up by arithmetic operations on simpler functions. For this purpose, several rules of differentiation will be proved. RULE 1. (i) Dx ( f (x) + g(x)) = Dx f (x) + Dx g(x) The derivative of a sum is the sum of the derivatives. (ii) Dx ( f (x) g(x)) = Dx f (x) Dx g(x) The derivative of a difference is the difference of the derivatives. For proofs of (i) and (ii), see Problem 12.1(a). EXAMPLES

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Ha(s)= H,I(s)H,~(s) Therefore, a digital filter may either be designed by applying a transformation directly to H,(s) or by individually transforming H a l ( s )and H a z ( s )into H I ( z ) and H:!(z),respectively, and then realizing H ( z ) as the cascade: H ( z ) = Hi(z)Hz(z) ( a ) If H l ( z ) and H2(z) are designed from H O l ( s )and Ha2(s) using the impulse invariance technique, with the filter that is designed by using the impulse invaricompare the cascade H ( z ) = H I ( z ) H 2 ( z ) ance technique directly on H,(s).

Fig. 7-13

(a) Due to sampling, aliasing occurs when designing a digital filter using the impulse invariance method. Because the operations of sampling and convolution do not commute, the filter designed by using impulse invariance on H,(s) will not be the same as the filter designed by cascading the two filters that are designed using impulse invariance on H,,(s) and Ha2(s). In other words, if

Fig. 7-14

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where h(n) = h,(nT,), hl(n) = hal(nTx), h2(n) = ha2(nT,). As an example, consider the continuous-time and filter that has a system function tf,(s) = I I ( s + l)(s+2) s+ 1 I s+2

(a) Dx (x 3 + x 2 ) = Dx (x 3 ) + Dx (x 2 ) = 3x 2 + 2x (b) Dx x 2 1 x = Dx (x 2 ) Dx 1 x 1 = 2x 2 x 1 = 2x + 2 x

7.17 Applying principle 2 In similar triangles ABC and A B C (Fig. 7-15), find x and y if /A > /A and /B > /B .

On the other hand, writing H,(s) as a cascade of two first-order systems,

( b ) With the bilinear transformation. ( T , = 2 )

Fig. 7-15

In fact, this mapping may be considered to be a cascade of two mappings. The first is the bilinear transformation, and the second is one that replaces 1 with -:. " - -2 - This mapping reflects points in the :-plane about the origin and. tbr points on the unit circle. corresponds to a shift of 1 8 0 : H(z1)Ic,=,,,,., H ( - : ) I :=,, ,,,, = /I(-c"") = H (e.l""+n' = ) Therefore, this mapping has the same properties as the bilinear transformation. except that the ;St axis is mapped

x Since /A > /A and /B > /B , x and y correspond to 32 and 26, respectively. Hence, 32 y 15 so y 191. from which x 24; also 2 26 20 15 , 20

Because the unit circle is rotated hy IXO' , this mapping may be used to map low-pass analog filters into high-pass digital filters, and high-pass analog tilters into low-pass digital filters.

RULE 2. Dx (c f (x)) = c Dx f (x) where c is a constant. For a proof, see Problem 12.1(b).

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