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Musical-Applications-of-Microprocessors-2ed-Chamberlin-H-1987

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1,o,-----------,----------"<br />

Y Ol------+----------j<br />

NORMALIZED<br />

1.0 SPECTRUM<br />

0.8<br />

-1.0"-----------L------ 71<br />

.<br />

0<br />

0,2<br />

-I~ 0<br />

-Lf\ {\<br />

[7 V \<br />

f----l~--+_-+--4<br />

~'--------------<br />

(B)<br />

X<br />

~f\f\f\(<br />

IlJ\JlTV<br />

(0)<br />

(Fl<br />

~~<br />

0.6<br />

0.4<br />

0O~I2~4:--:6---::-8--r-;::10---------...<br />

HARMONIC<br />

(AI<br />

(e)<br />

(EI<br />

IJ\ AAAAIt/I<br />

~Vl/VVVv<br />

U_<br />

(G I<br />

Fig. 13-31. Example nonlinear transfer function. (A) First-order Chebyshev<br />

polynomial, Y = X. (8) Second-order Chebyshev polynomial, Y =<br />

2X2 - 1. (C) Third-order Chebyshev polynomial, Y = 4X 3 - 3X.<br />

(D) Fourth-order Chebyshev polynomial, Y = aX 4 - aX 2 + 1. (E)<br />

Fifth-order Chebyshev polynomial, Y = 16X s - 20X3 + 5X. (F)<br />

Sixth-order Chebyshev polynomial, Y = 32X 6 - 4aX 4 + laX 2 ­<br />

1. (G) Seventh-order Chebyshev polynomial, Y = 64X 7 - 112X s

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