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public class Fibonacci { public static void main(String[] args) { final double SQRT5 = Math.sqrt(5.0); final double PHI = (1 + SQRT5)/2; final double PSI = (1 - SQRT5)/2; long f0, f1 = 0, f2 = 1; for (int n = 2; n < 32; n++) { f0 = f1; f1 = f2; f2 = f1 + f0; double fn = (Math.pow(PHI, n) - Math.pow(PSI, n))/SQRT5; System.out.print("%4d%12.2", f2, fn); } } }

by Scaling t f u ( j R ) R-N results in a filter that has a frequency response G , ( j R )with a squared magnitude

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which is a high-pass filter with a cutoff frequency R,.. Specifically, note that IC,(jR)12 is equal to zero at R = 0, and that I C , ( ~ R+ ~ ~ R + oo, ) 1 as

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Therefore, we see that the poles of the low-pass digital Butterworlh filter are the same as those of the high-pass digital Butterworth filter. The zeros, however, which are at z = - I in the case of the low-pass filter, are at z = I in the high-pass filter. Thus, excepl for a difference in the gain, the high-pass digital Butterworth filter may be derived from the low-pass filler by flipping the N zeros in H ( z ) at z = - 1 to z = 1.

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The impulse invariance method and the bilinear transformation are two filter design techniques that preserve stability of the analog filter by mapping poles in the left-half s-plane to poles inside the unit circle in the z-plane. An analog filter is minimum phase if all of its poles and zeros are in the left-half s-plane.

ArrayIndexOutOfBoundsException, 26, 33

( a ) Determine whether or not a minimum phase analog tilter is mapped to a minimum phase discrete-time system using the impulse invariance method.

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