📄 stft_ft.m
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clear all; %FUNCTION SHORT TIME FOURIER TRANSFORM(STFT) which takes
%the argument x1 as the input nonstationary signal
%here the signal is generated by matlab program
N1=50; %the time interval for which the different frequencies exist%
m=1;
z=N1;
f=5;
for i=1:4
n=m:z;
x1(m:z)=cos(2*pi*f*n/200);
m=z+1;
z=m+N1-1;
if i~=3
f=f*2;
else
f=50;
end
end %here is x1 the nonstationary signal produced%
for i=1:150
window(i)=i;
end %here is the rectangualr window is generated which will be
%shifted 1 unit time resulting to a highly overlapping
%window
for i=1:150
for k=1:50
n=window(i):window(i)+49;
e1=exp(-j*2*pi*n*(k-1)/N1);
y(i,k)=abs(x1(window(i):window(i)+49)*e1');
%the resultant amplitude will be stored in y array for
%each window having the frequency varying with time%
end
end
counter=1;
for i=1:150
for k=1:50
array(counter,1)=i;
array(counter,2)=k;
array(counter,3)=y(i,k);
counter=counter+1;
end %for plotting the SHORT TIME FOURIER TRANSFORM(STFT) of the
%nonstationary signal time,frequency,aplitude 3D plot
%we keep the 3 coordinates value in a single array named array
%the 3d plot is done and designed by the software table 3d
%curve which gives the absolutely wanted result as it could
%be got applying the same signal's FAST FOURIER TRANSFORM(FFT).
end
t=1:7500;
plot3(array(t,1),array(t,2),array(t,3));
xlabel('time');
ylabel('frequency');
zlabel('amplitude');
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