how to calculate fast Fourier transform with a 128-point window on these data with non-uniform sampling frequency
16 ビュー (過去 30 日間)
表示 古いコメント
Hi everyone
I have provided you with my MATLAB code and data. These samples were recorded at a non-uniform sampling frequency, so I used the NUFFT command to convert the Fourier.
Now, if I want to use fast Fourier transform with a 128-point window on these data with non-uniform sampling frequency to calculate the power spectrum, and then divide the frequency range of all power spectra into eight equal parts and divide the area under the 8-channel curve. What calculator code should I use to calculate?THANKS SO MUCH
This is my code:
%% load Data
DATA3 = [];DATA4 = [];FFT3 =[];M7=[];
for j =1:13
data3 = load(strcat(strcat('als',num2str(j)),'.ts'));
DATA3 = [DATA3;data3];
t3 = data3(:,1); f3 = (length(data3)/300))*(0:(length(t3)-1))/length(t3);
fft3 = nufft(data3(:,2:13),t3,f3);FFT3 = [FFT3;fft3]; M6 = abs(fft3);M7 = [M7;M6];
end
FFT4=[];M9=[];
for j = 1:16
data4 = load(strcat(strcat('control',num2str(j)),'.ts'));
DATA4 = [DATA4;data4];
t4 = data4(:,1); f4 = (length(data4)/300))*(0:(length(t4)-1))/length(t4);
fft4 = nufft(data4(:,2:13),t4,f4);FFT4 = [FFT4;fft4]; M8 = abs(fft4);M9 =[M9;M8];
% f4 = (0.8167/2)*(0:(length(DATA4)-1))/length(DATA4);
end
0 件のコメント
採用された回答
Mathieu NOE
2022 年 7 月 5 日
hello
see my suggestion below
the result is in Area
clc
clearvars
load('DATA3.mat');
t3 = data3(:,1);
%% uniform resampling of data on 128 samples
nfft = 128; % fft length
newt3 = linspace(min(t3),max(t3),nfft); % equally spaced time vector
dt = mean(diff(newt3)); % new time increment
Fs = 1/dt; % sampling frequency
newdata3_2_13 = interp1(t3,data3(:,2:13),newt3,'linear');
%% fft
fft_spectrum = abs(fft(newdata3_2_13))/nfft;
% one sidded fft spectrum % Select first half
if rem(nfft,2) % nfft odd
select = (1:(nfft+1)/2)';
else
select = (1:nfft/2+1)';
end
fft_spectrum = fft_spectrum(select,:);
freq_vector = (select - 1)*Fs/nfft;
figure,semilogy(freq_vector,fft_spectrum);
%% divide the frequency range of all power spectra into eight equal parts
freq_points = linspace(min(freq_vector),max(freq_vector),8+1); % equally spaced freq vector
for cj = 1:numel(freq_points)-1
start = freq_points(cj);
stop = freq_points(cj+1);
ind = find(freq_vector>=start & freq_vector<=stop);
Area(cj,:) = trapz(freq_vector(ind),fft_spectrum(ind,:)); % Area under curve :
% rows = 8 (as many as parts) , cols = 12 , as many as signals
end
その他の回答 (0 件)
参考
カテゴリ
Find more on Multirate Signal Processing in Help Center and File Exchange
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!