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and Graphical representations of the frequency response are of great value in the analysis of LSI systems, and plots of the magnitude and phase are commonly used. However, another useful graphical representation is a plot of 20 log1H(eJ")I versus o. The units on the log magnitude scale are decibels (abbreviated dB). Thus, 0 dB corresponds to a value of 1H(ejW)l= 1,20dB is equivalent to 1H(ejw)l = 10, -20dB is equivalent to IH(ejU)l = 0.1, and so on. It is also useful to note that 6 dB corresponds approximately to I H (eJ")( = 2, and -6 dB is approxi= mately I H(eJW)l 0.5. One of the advantages of a log magnitude plot is that, because the logarithm expands the scale for small values of (H(ej")(, it is useful in displaying the fine detail of the frequency response near zero. A graphical representation that is often used instead of the phase is the group delay, which is defined as follows:

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In evaluating the group delay, the phase is taken to be a continuous and differentiable function of w by adding integer multiples of n to the principal value of the phase (this is referred to as unwrapping the phase). The function ~ ( e j " )is very useful and important in the characterization of LSI systems and is called the frequency response. The frequency response defines how a complex exponential is changed in (complex) amplitude when it is filtered by the system. The frequency response is particularly useful if we are able to decompose an input signal into a sum of complex exponentials. For example, the response of an LSI system to an input of the form x(n) =

Fig. 8-11

C crkejn"

h(x)

Find m A to the nearest degree in each part of Fig. 8-12.

y (n) =

(8.4)

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EXAMPLE 2.2.1 Let x ( n ) = cos(n*) be the input to a linear shift-invariant system with a real-valued unit sample response h(n). If x(n) is decomposed into a sum of two complex exponentials,

Fig. 8-12

Because h(n) is real-valued, H ( e J Wis conjugate symmetric: )

3x 0

The frequency response is a complex-valued function of w and is periodic with a period 23r. This is in sharp contrast with the frequency response of a linear time-invariant continuous-time system, which has a frequency response that is not periodic, in general. The reason for this periodicity stems from the fact that a discrete-time complex exponential of frequency oo is the same as a complex exponential of frequency wo 23r; that is,

Find m B to the nearest degree if (a) b (d) a 3 and b 23 in Fig. 8-13.

Therefore, if the input to a linear shift-invariant system is x(n) = ejnWO, response must be the same as the the response to the signal s ( n ) = eJn(w+2n). This, in turn, requires that

55; (8.4)

(ej(w0+2")

Fig. 8-13

31.21 Solve for b:

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If h(n) is real-valued, the frequency response is a conjugate symmetric function of frequency:

Fig. 8-14

H (e- j w ) = H *(ej w )

Making use of a square with a side of 1 (Fig. 8-14), show that (a) the diagonal c (c) sin 45 cos 45 0.707.

Conjugate symmetry of H(ejW) implies that the real part is an even function of w,

HR(ejW) HR(eCi") =

1; (8.5)

2 . n

and that the imaginary part is odd,

To the nearest degree, find the measure of each acute angle of any right triangle whose sides are in the ratio of (a) 5:12:13; (b) 8:15:17; (c) 7:24:25; (d) 11:60:61. (8.4) In each triangle of Fig. 8-15, solve for x and y to the nearest integer. (8.5)

Hl(ejW) - ~ [ ( e - j " ) =

Fig. 8-15

Conjugate symmetry also implies that the magnitude is even,

f (t) dt, nd:

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