Why does cconv perform worse than conv?
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I have a script that measures execution time of four convolution methods, at varying input vector lengths, then plots the execution time versus input length (# of samples) for each method. The four methods are:
- conv() - time domain convolution (MATLAB Built-In function)
- fconv() - frequency domain circular convolution (my own custom function)
- cconv() - frequency domain circular convolution (MATLAB Built-In function)
- fconv_mex() - frequency domain circular convolution (my own custom function as above, compiled to C++ MEX)
The script uses MATLAB profiler to record the execution time of each method.
The results are not as I expect they should be. The conv() function should involve many more operations, and take significantly longer than the other methods once the input signal is longer than about 500 samples. The figure below shows conv() is almost alwaus the fastest method.
Can somebody explain this to me please? My code is attached. The code relating to testing the mex will need to be commented out, as this is not attached.
Many thanks in advance!
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Paul
2023-4-13
移动:Matt J
2023-4-13
I ran this code where cconv outperforms conv for large n
n = round(linspace(1e3,1e5,50));
n2 = 2.^(5:nextpow2(n(end)));
n = sort([n n2]);
numel(n)
tconv = nan(numel(n),1);
tcconv = tconv;
e = tconv;
rng(100);
for ii = 1:numel(n)
a = rand(1,n(ii));
b = rand(1,n(ii));
% tconv(ii) = timeit(@() conv(a,b));
% tcconv(ii) = timeit(@() cconv(a,b));
tic, f1 = conv(a,b); tconv(ii) = toc;
tic, f2 = cconv(a,b); tcconv(ii) = toc;
e(ii) = norm(f1-f2);
end
figure
plot(n,tconv,n,tcconv),grid
xlabel('n');ylabel('sec')
legend('conv','cconv')
figure
plot(n,e),grid
This was the result running my laptop
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