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| Syntax |
h = srrcfir(Nsampsym, Ntaps, beta, KaiserFactor) |
| Include: |
include spt\srrcfir.oms |
| See Also | pwlfir , pbfir , hilbert , linfir , rcfir |
ARGUMENTS:
INPUTS:
Nsampsym = Number of samples per symbol.
Ntaps = Number of filter taps, >= 2.
beta = Excess bandwidth, 0 <= beta <= 1.0
KaiserFactor = Kaiser window factor, 2 < K < 20.
If this is out-of-range, no window is applied.
OUTPUTS:
h = column vector of filter coefficients. Peak sample is 1.0.
RETURN: VECTOR, DOUBLE, filter coefficients.
This function creates a Square-Root Raised Cosine FIR filter, commonly used as a pulse-shaping fiter
in digital communication signal generation. This is the filter that would typically be used once
in a transmitter and once in a receiver to achieve an overall rasied cosine response.
"Nsampsym" is the number of samples per symbol resolution of the filter. "Ntaps" is the
length of the desired FIR and can be either odd or even.
"beta" is the excess bandwidth for the FIR (sometimes called "alpha") and is between 0.0 and 1.0.
The "KaiserFactor" is the adjustment factor for a Kaiser window that may be applied to the
FIR during design for sideband suppression. If no windowing is desired, set this any value
outside it's range of 2 to 20, 0(zero) for example.
The function returns a column vector, double precision, of row length "Ntaps".
Example
Nsampsym = 4;
Nspan = 8;
Ntaps = Nsampsym*Nspan+1; # Number of taps
beta = 0.25d0;
KaiserFactor = 2d0;
h = srrcfir(Nsampsym, Ntaps, beta, KaiserFactor);