- Upsample the input data in the matrix xx_resamp by a factor of the integer p by inserting zeroes, where p is the upsampling factor.
- FIR filter the upsampled signal data with the impulse response sequence given in the vector or matrix bpf. This is a convolution operation.
- Downsample the result by a factor of the integer by throwing away samples, where q is the downsampling factor.
upfirdn increases number of samples
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I'm trying to apply a bandpass filter to an audio sound that I am inputting into MATLAB. When I apply my bandpass filter to the audio sound then I find that the number of samples increases.
[xx,fs] = audioread('funk.wav');
% resample at 8000Hz
xx_resamp = resample(xx,8000,44100);
% Create bandpass filter
fsamp = 8000;
% f = (-0.5:.001:0.5)*fsamp;
fcuts = [0 20 230 250];
mags = [0 1 0];
devs = [0.01 0.05 0.01];
[n,Wn,beta,ftype] = kaiserord(fcuts,mags,devs,fsamp);
n = n + rem(n,2);
bpf = fir1(n,Wn,ftype,kaiser(n+1,beta),'noscale');
% Apply bandpass filter using upfirdn
y = upfirdn(xx_resamp,bpf);
% Find length of sample at different stages
lengthy = length(y) %returns 172915
lengthxxresamp = length(xx_resamp) %returns 172021
lengthbpf = length(bpf) %returns 895
% interestingly 172021 + 895 == 172915
Why does applying bpf using upfirdn increase the number of samples?
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Pratyush Roy
2022 年 1 月 27 日
編集済み: Pratyush Roy
2022 年 1 月 27 日
Hi William,
As per my understanding, the output sequence after appyling the bandpass filter has a length different from that of the input sequence.
If the input is of length and the FIR filter is of length then the output in the step 2 will be of length (which happened in this case as well, since 172021 + 895 - 1 = 172915). The upsampling and downsampling factors for the function upfirdn is 1 by default, hence a workaround would be to change these values so that the output sequence has the desired length.
Hope this helps!
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