dB to make it
comparable to the Hamming side-lobe level. We see that the
monotonicity constraint inherent in the Hamming window family only
costs a few dB of deviation from optimality in the Chebyshev sense at
high frequency.
Figure 3.34 shows an overlay of Hamming and Dolph-Chebyshev window transforms,
the ripple parameter for chebwin set to
dB to make it
comparable to the Hamming side-lobe level. We see that the
monotonicity constraint inherent in the Hamming window family only
costs a few dB of deviation from optimality in the Chebyshev sense at
high frequency.
![\begin{psfrags}
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\includegraphics[width=\twidth]{eps/chebHammingC}
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\end{figure}
\end{psfrags}](img529.png)