📄 fftphase.m
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% FFTPHASE Function to find phase of a particular frequency from an FFT
%
% [P] = FFTPHASE (samples,fs,f0) calculates the phase of the signal at f0 by
% performing an FFT of the samples.
%
% [P] = FFTPHASE (samples,fs,f0,window) multiplies by the chosen window before
% performing the FFT. The Kaiser window requires that a value for K be
% given as the fifth argument.
%
% If the samples are complex, distinction is made between positive and negative
% frequencies
function [P] = fftamp(samples, fs, f0, varargin);
complex = 0;
if (iscmplx(samples)==1),
complex = 1;
end;
if (size(samples,1)==1),
samples = transpose(samples);
end;
l = length(samples);
W = boxcar(l);
if nargin > 3,
switch lower(varargin{1})
case 'bartlett', W = bartlett(l);
case 'blackman', W = blackman(l);
case 'boxcar', W = boxcar(l);
case 'hamming', W = hamming(l);
case 'hanning', W = hanning(l);
case 'kaiser', W = kaiser(l, varargin(2));
otherwise, W = boxcar(l);
end;
end;
samples = samples .* W;
% Next highest power of 2 greater than or equal to
% length(samples):
NFFT=2.^(ceil(log(length(samples))/log(2)));
if (complex == 0),
if (f0 > fs/2) | (f0 < 0),
warning('Invalid f0');
end;
% Take fft, padding with zeros, length(FFTX)==NFFT
FFTX=fft(samples,NFFT);
PX=angle(FFTX); % Take phase of X
f=(0:NFFT-1)*fs/NFFT;
P = interp1(f,PX,f0);
end;
if (complex == 1),
if (abs(f0) > fs/2),
warning('Invalid f0');
end;
% Take fft, padding with zeros, length(FFTX)==NFFT
FFTX=fftshift(fft(samples,NFFT));
PX=angle(FFTX); % Take phase of X
f=(-(NFFT/2):NFFT/2-1)*fs/NFFT;
P = interp1(f,PX,f0);
end;
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