Hello everybody, I have an easy question:
I have seen this great explanation about how to integrate the volume underneath a set of nonuniformly spaced data: http://blogs.mathworks.com/videos/2009/09/08/integrating-to-find-the-volume-underneath-a-set-of-nonuniformly-spaced-data/
but the interpolation here it´s done between 0-1 because of his dataset. My question is: if my dataset has a large number of different values (like a ball), how should I do this interpolation? I have thought about to change the
interpZ(0.5,0.5) %test interpolation
vol = quad2d(interpZ,0,1,0,1) %volume should be close to 1
like this:
interpZ(¿?,¿?) %test interpolationvol = quad2d(interpZ,min(min(z)),max(max(z)),min(min(z)),max(max(z)))
Thank you.
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