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Matrix Dimensions must agree using integral

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atsprink
atsprink el 21 de Feb. de 2018
Editada: Torsten el 23 de Feb. de 2023
Hello all,
I am trying to integrate over a function.
% calculation of f(b)
b = exp((-q*Vj)/(2*kB*Temp))*cosh((Et-Ei)/((kB*Temp)+0.5*(log(tau_p0/tau_n0))));
% integrate over x while varying b
fcn_b = zeros(1,length(b));
fcn = @(x)1./((x.^2)+(2.*b.*x)+1);
fcn_b = integral(fcn,0,Inf);
end
But I receive an error after the fcn = @x line saying matrix dimensions must agree.
The size of b => 1 x 141. Any help would be appreciated.
  2 comentarios
KSSV
KSSV el 21 de Feb. de 2018
Editada: KSSV el 21 de Feb. de 2018
Give us the complete code......what is q? what is size of x?
atsprink
atsprink el 21 de Feb. de 2018
Editada: atsprink el 21 de Feb. de 2018
All of those values are just constants except Vj. Vj is an array of 1 x 141. x is not a size, its a function of x as in f(x) = Integration of 1 / (x^2 + 2bx + 1) I uploaded all the files. Start with main.m
edit: added too many files.... comment out lines 10-19 in main.m as those function calls are not needed

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atsprink
atsprink el 21 de Feb. de 2018
I figured it out I believe. I needed to add " 'ArrayValued', true " to my integral fcn_b line of code. It is at least not throwing an error right now but not sure if it is returning a correct answer.
  3 comentarios
Lucas Ivan
Lucas Ivan el 23 de Feb. de 2023
Hello everyone! I was having the same error and I could solve it with this. However, any idea on why we need to add this argument?
Torsten
Torsten el 23 de Feb. de 2023
Editada: Torsten el 23 de Feb. de 2023
However, any idea on why we need to add this argument?
If you don't add this argument, MATLAB calls your function to be integrated with a vector of values for the integration variable and expects your function to return a vector of the same size. This won't happen since your function itself is a vector of functions - depending on the vector b. If you set "ArrayValued" to "true", MATLAB "knows" that you want to integrate a vector-valued function and calls it only with single (scalar) values for the integration variable.

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