Interp2 - make resolution lower
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I have a matrix 'I' representing a digital elevation model, with a pixel resolution of 90m. I need to lower the resolution to 250m and I've been advised to do this using interp2 but I'm unclear on how to do so from the help file?
I don't understand what I put as the X, Y, Z, Xi, Yi inputs.
Thank you
8 commentaires
Matt Kindig
le 7 Mar 2013
In what form do you have the model? Is it an image? A matrix of vertices? etc. That will help us advise you further.
Grant
le 7 Mar 2013
Matt Kindig
le 7 Mar 2013
Matt J's suggestion of griddedInterpolant would be good. If you must use interp2, the code would be this:
Values = imread('/your/tif/file/here.tif');
Xi = 1:4609; Yi = 1:2737; %original resolution
Xo = 1:(250/90):Xi(end);
Yo = 1:(250/90):Yi(end);
ValOut= interp2(Xi, Yi, Values,Xo, Yo); %do the interpolation
%note that this will not be an image anymore
mesh(Xo, Yo, ValOut); %illustrate new data
Grant
le 7 Mar 2013
Matt Kindig
le 7 Mar 2013
Modifié(e) : Matt Kindig
le 7 Mar 2013
What is the output of:
>> size(Values)
?
Image Analyst
le 7 Mar 2013
You can use linspace(startValue, endingValue, numberOfSteps) instead of startValue:stepValue:endingValue to make sure arrays have exactly the size (number of elements) that you want them to have.
Grant
le 8 Mar 2013
Grant
le 8 Mar 2013
Réponse acceptée
Plus de réponses (2)
I would advise using griddedInterpolant instead
F=griddedInterpolant(I);
Now evaluate F at the sample locations that you want. So, for example, if you want the resulting image to be 100x250, you would do
x=linspace(1,size(I,1),100);
y=linspace(1,size(I,2),250);
I_new = F({x,y});
Grant
le 8 Mar 2013
0 votes
2 commentaires
Thanks, but it appears I don't have griddenInterpolant in my toolbox.
What MATLAB version are you using? It would have to be several years old. You've spelled griddedInterpolant incorrectly, so that might be why you couldn't find it.
I'd also prefer to use interp2 to ensure I'm consistent with another person's method.
INTERP2 calls griddedInterpolant to perform its interpolations. It would be the same method, just with a somewhat easier (IMO) interface.
Grant
le 8 Mar 2013
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