Programmer Guide/Command Reference/EVAL/dct: Difference between revisions
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:;<var>dir</var>:the direction of the dct (default=0) | :;<var>dir</var>:the direction of the dct (default=0) | ||
:::{|class="keinrahmen" | :::{|class="keinrahmen" | ||
|''dir''='''0''' || | |''dir''='''0''' ||→ forward dct | ||
|- | |- | ||
|otherwise || | |otherwise ||→ inverse (or backward) dct | ||
|} | |} | ||
;Result: A vector ''y'' containing the result of the transformation. In the following table NX is equal to <code>nrow(''x'')</code>. | ;Result: A vector ''y'' containing the result of the transformation. In the following table NX is equal to <code>nrow(''x'')</code>. | ||
| Line 16: | Line 16: | ||
|'''0''' | |'''0''' | ||
|data samples | |data samples | ||
|<code>0<''n'' | |<code>0<''n''≤NX</code> | ||
|NX | |NX | ||
|dct coefficients | |dct coefficients | ||
| Line 24: | Line 24: | ||
|'''1''' | |'''1''' | ||
|dct coefficients | |dct coefficients | ||
|<code>0<''n'' | |<code>0<''n''≤NX</code> | ||
|NX | |NX | ||
|data samples | |data samples | ||
Latest revision as of 20:24, 21 April 2011
Compute the forward or inverce discrete cosine transform (dct) of the input vector x. This function was implemented for the computation of the MFCC (mel-cepstrum coefficients).
- Usage
dct(x {, n {, dir)- x
- the data or coefficient vector
- n
- the number of dct coefficients to compute or to use (default=
nrow(x)); the meaning of this argument depends on the value of dir - dir
- the direction of the dct (default=0)
dir=0 → forward dct otherwise → inverse (or backward) dct
- Result
- A vector y containing the result of the transformation. In the following table NX is equal to
nrow(x).
dir x n dct-
lengthy nrow(y) description 0 data samples 0<n≤NXNX dct coefficients n forward dct; if n<NX only the first n coefficients are computed 1 dct coefficients 0<n≤NXNX data samples NX inverse dct; if n<NX only the first n coefficients of x are used, all other are set to 0 (smoothing or liftering) 1 dct coefficients n>NXn data samples n inverse dct; the vector x is expanded with zeros to length n and the inverse transform is applied to the expanded vector (smoothing or liftering)
