Why receive error Integrand output size does not match the input size?

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Where is the problem?
syms x y
Hf = matlabFunction(f,'Vars',[x y])
Hf = function_handle with value:
Error using integral2Calc>integral2t/tensor
Integrand output size does not match the input size.

Error in integral2Calc>integral2t (line 55)
[Qsub,esub] = tensor(thetaL,thetaR,phiB,phiT);

Error in integral2Calc (line 9)
[q,errbnd] = integral2t(fun,xmin,xmax,ymin,ymax,optionstruct);

Error in integral2 (line 105)
Q = integral2Calc(fun,xmin,xmax,yminfun,ymaxfun,opstruct);

Accepted Answer

Torsten on 20 Jan 2023
Edited: Torsten on 20 Jan 2023
x and y that are inputs to Hf from integral2 are usually matrices (of the same size).
The output of Hf is expected to be of the same size as x (or y).
Thus if you only return 0 (a scalar value which is usually not of the same size as x (or y)), you get an error message.
Since I saw the typical functions you want to integrate are that complicated that this problem would never occur, I didn't include this simple case in my answer.
But if you want to cover the special case of a constant function, too, use
syms x y
Hf = matlabFunction(f,'Vars',[x y])
Hf = function_handle with value:
Hf = @(x,y)Hf(x,y).*ones(size(x))
Hf = function_handle with value:
ans = 0
Mehdi on 20 Jan 2023
I used a (parfor) loop over its components, but receved error when the components are zero valued.

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More Answers (1)

Walter Roberson
Walter Roberson on 20 Jan 2023
If you have f, a symbolic expression nominally in x and y, but which might in practice turn out to be independent of both x and y and so matlabFunction() will not vectorize, then you have three options.
First, you can do what @Torsten showed, of multiplying the output by ones() to do implicit expansion.
Second, you can use
Hf = matlabFunction(f,'Vars',[x y]);
wrapper = @(X,Y) arrayfun(Hf, X, Y);
result = integral2(wrapper, -1, 1, -1, 1);
Third, you can use
xlow = -1; xhigh = 1;
ylow = -1; yhigh = 1;
if isempty(symvar(f))
result = double(f) .* (xhigh - xlow) .* (yhigh - ylow);
Hf = matlabFunction(f, 'vars', [x, y]);
result = integral2(Hf, xlow, xhigh, ylow, yhigh);
as there is no need to call an integration function for a result so simple.

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