ZedToe
08-19-2003, 03:41 PM
Hi,
Thanks for your concern in advance.
I was told that a zero-phased filter Hzp(z) can be used to 'off-line'
filter a time sequence x(n). Since its response Hzp(w) is real, so its
output Y(w) = Hzp(w)X(w) should preserve the phase information of
X(w).
However when I convolute the x(n) with hzp(n), then hzp(n) has no
difference with its linear phase counterpart. Suppose x(n) is a sine
wave, a phase difference is observed in y(n).
Am I wrong in express 'Y(w) = Hzp(w)X(w)' because its a noncausal
filter? and what is the application of zerophase filters?
Thanks.
Zedtoe
Thanks for your concern in advance.
I was told that a zero-phased filter Hzp(z) can be used to 'off-line'
filter a time sequence x(n). Since its response Hzp(w) is real, so its
output Y(w) = Hzp(w)X(w) should preserve the phase information of
X(w).
However when I convolute the x(n) with hzp(n), then hzp(n) has no
difference with its linear phase counterpart. Suppose x(n) is a sine
wave, a phase difference is observed in y(n).
Am I wrong in express 'Y(w) = Hzp(w)X(w)' because its a noncausal
filter? and what is the application of zerophase filters?
Thanks.
Zedtoe