firtype
Determine type (1-4) of linear phase FIR filter System object
Syntax
Description
Examples
Design a Hilbert transformer of order 30 with a transition width of 0.2π rad/sample. Use least-squares minimization to obtain an equiripple linear-phase FIR filter. Plot the zero-phase response in the interval [–π,π).
d = fdesign.hilbert('N,TW',30,0.2); Hd = design(d,'equiripple',SystemObject=true); zerophase(Hd,'whole')

The impulse response of this even-order type-3 filter is antisymmetric.
impz(Hd)

ftype = firtype(Hd)
ftype = 3
Design a minimum-order Hilbert transformer that has a sample rate of 1 kHz. Specify the width of the transition region as 10 Hz and the passband ripple as 1 dB. Display the zero-phase response of the filter.
fs = 1e3; d = fdesign.hilbert('TW,Ap',10,1,fs); hd = design(d,'equiripple',SystemObject=true); zerophase(hd,-fs/2:0.1:fs/2,fs)

Input Arguments
Input FIR filter with real and linear phase, specified as one of the following filter System objects:
To check if a filter has linear phase, use the islinphase
function. To check if a filter has real coefficients, use the isreal function.
Output Arguments
FIR filter type, defined as one of the following:
1 –– Type 1 filter with even order symmetric coefficients.
2 –– Type 2 filter with odd order symmetric coefficients.
3 –– Type 3 filter with even order antisymmetric
coefficients.
4 –– Type 4 filter with odd order antisymmetric
coefficients.
Version History
Introduced in R2013aStarting in R2024b, the firtype analysis function supports the
dsp.VariableFIRDecimator and dsp.VariableFIRInterpolator objects.
Starting in R2023b, the firtype analysis function supports the
dsp.ParallelFilter
and the dsp.Delay objects.
See Also
firtype | islinphase | isreal
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