Subscript indices must either be real positive integers or logicals

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RG
RG am 16 Aug. 2016
Kommentiert: RG am 17 Aug. 2016
Hei All,
I have been getting the error message "Subscript indices must either be real positive integers or logicals. " referring to the calculation of z(i, j) whilst working on the code below. I have spent hours trying to fix the issue, but couldn't figure out what I was missing.
a = 0.2302;
N=4;
theta = linspace(0, 2 * pi * pi, N);
r = linspace(a, 2 * a, N);
sigma_TT = r.^4 .* cos(2 .* theta);
x = zeros(N, N);
y = zeros(N, N);
z = zeros(N, N);
for i = 1:N
for j = 1:N
x(i, j) = (cos(theta(i)))' * r(j);
y(i, j) = (sin(theta(i)))' * r(j);
z(i, j) = real(sigma_TT([theta(i), r(j)]));
end
end
The for loop part is actually what I trying to convert from python to MATLAB. In python it is expressed as:
x = r * np.cos(theta[:,None])
y = r * np.sin(theta[:,None])
z = sigma_TT(SHmax, Shmin, Pp, Pm, a, r, theta[:,None])
Any help on this issue would be much appreciated.
  4 Kommentare
Ammar Dodin
Ammar Dodin am 16 Aug. 2016
Bearbeitet: Ammar Dodin am 16 Aug. 2016
I am not too familiar with numpy, but I think I understand what the first two lines of your python code are doing. It looks like you're creating new vectors that contain the cosine/sin of each of the values of the vector theta after multiplying them with some constant. I don't understand what z is doing? I am assuming sigma_TT is some function you wrote.
Could you possibly provide the Python code for that function?
RG
RG am 17 Aug. 2016
You are right, sigma_TT is a separate function. I managed to fix the issue, apparently I forgot to write sigma_TT function. I will post the solution below just for a reference.

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Akzeptierte Antwort

RG
RG am 17 Aug. 2016
I had to first create a function called sigma_TT:
function sigma_TT = sigma_TT(r, theta)
sigma_TT = r.^4 .* cos(2 * theta);
The code worked well when sigma_TT is called within compute_sTT function:
function compute_sTT
a = 3;
N = 4;
theta = linspace(0, 3 * pi * pi, N);
r = linspace(a, 3 * a, N);
x = zeros(N, N);
y = zeros(N, N);
z = zeros(N, N);
for i = 1:N
for j = 1:N
x(i, j) = (cos(theta(i)))' * r(j);
y(i, j) = (sin(theta(i)))' * r(j);
z(i, j) = sigma_TT(r(j), theta(i));
end
end

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Image Analyst
Image Analyst am 16 Aug. 2016
  4 Kommentare
Image Analyst
Image Analyst am 17 Aug. 2016
I thought my comment would explain it more thoroughly than his original 2-line comment. Anyway, hopefully you looked over the FAQ and maybe found some other good stuff in there.
RG
RG am 17 Aug. 2016
Yes, it was useful indeed. Many thanks for it.

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