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AN2182
Cutoff band filter
11/18
6
Cutoff band filter
The aim of this section is to create a cutoff band filter with a cutoff frequency F1, a pass
frequency F2> F1, and a gain of G=1, by determining a FIR filter using the digital approach.
The FIR coefficients correspond to h(n) where h is the continuous time response of the filter
and h(n) = h(nTs).
In the frequency domain, the ideal cutoff band filter corresponding to these criteria has the
following response:
Figure 7.
Ideal cut-band filter frequency response
If we consider
●
HP(f) the frequency response of the passband filter with a pass frequency F1 and cutoff
frequency F2
●
HC(f) the frequency response of the cutoff band filter with a cutoff frequency F1 and pass
frequency F2
●
Ts is the sampling period
then, we can easily notice that
In the time domain, this gives
with n = 0.. N – 1 and where
●
N is the number of FIR coefficients
●
N – 1 is the FIR’s order
●
W is the window time response
In the case of a cutoff band filter, N should be odd because of the dirac, that is the FIR’s order
should be even.
F1
0
1
F2
-F1
-F2
Frequency
F1
0
1
F2
-F1
-F2
Frequency
Cut-band filter
Passband filter
H
C
f
()
1H
P
f
()
–
=
(8)
h
C
n
()
δ n N1
–
2
-------------
–
⎝⎠
⎛⎞
2
F
2
F
s
-------c 2F
2
n
N1
–
2
-------------
–
⎝⎠
⎛⎞ T
s
⎝⎠
⎛⎞
sin
2
F
1
F
s
-------c 2F
1
n
N1
–
2
-------------
–
⎝⎠
⎛⎞ T
s
⎝⎠
⎛⎞
sin
–
⎝⎠
⎜⎟
⎛⎞
–
=



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