Section 13.9.4 contains an example of how the complex cepstrum can be used to obtain two different decompositions involving convolution of a minimum-phase sequence with another sequence. In that example,
(a) In one decomposition, X(z) = Xmin(z)Xap(z) where
and
Use the power series expansion of the logarithmic terms to find the complex cepstra . Plot these sequences and compare your plots with those in
Figure 13.19.
(b) In the second decomposition, X(z) = Xmn(z)Xmx(z) where
Use the power series expansion of the logarithmic terms to find the complex cepstra and show that is the same as in
part (a). Note that
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