Save each iteration of a for loop to table

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I'm trying to calculate the roots of a cubic polynomial for several different values. This is the original polynomial, in case that helps:
I'm not confused about getting the coefficients, that isn't the issue. I'm trying to get the roots of alpha for several values of alpha_0, and I want to save them all in one table or matrix so that I can use the data to generate multiple plots.
for alpha_0 = [-1 -0.5 -0.1 0 0.1 0.5 1]
for alpha = zeros()
p = [1 2*alpha_0, alpha_0^2, -1/2];
r = roots(p);
alpha = [; r];
Roots = array2table(alpha)
end
end
This is the code I have currently, but it rewrites my output each time. Could anyone advise on how I can save all roots of alpha for all values of alpha_0 in the one matrix and/or table? Thanks so much!

采纳的回答

Stephen23
Stephen23 2023-2-2
With MATLAB it is invariably easier to loop over indices, rather than looping over data values directly.
V = [-1,-0.5,-0.1,0,0.1,0.5,1];
N = numel(V);
R = nan(3,N);
for k = 1:N % loop over indices
p = [1,2*V(k),V(k)^2,-1/2];
R(:,k) = roots(p);
end
display(R)
R =
1.5652 + 0.0000i 1.1573 + 0.0000i 0.8617 + 0.0000i -0.3969 + 0.6874i -0.4642 + 0.6862i -0.7500 + 0.6614i -1.1486 + 0.6028i 0.2174 + 0.5217i -0.0786 + 0.6526i -0.3309 + 0.6861i -0.3969 - 0.6874i -0.4642 - 0.6862i -0.7500 - 0.6614i -1.1486 - 0.6028i 0.2174 - 0.5217i -0.0786 - 0.6526i -0.3309 - 0.6861i 0.7937 + 0.0000i 0.7285 + 0.0000i 0.5000 + 0.0000i 0.2972 + 0.0000i
  2 个评论
Emma Stanton
Emma Stanton 2023-2-7
Thank you very much!
I'm now trying to separate them into real and imaginary parts. I've tried adding real = real(R) and imag = imag(R) at the end of the code there, but am getting error messages. Do you have any suggestions for this? Your help is much appreciated!
Stephen23
Stephen23 2023-2-7
编辑:Stephen23 2023-2-7
"I've tried adding real = real(R) and imag = imag(R) at the end of the code there, but am getting error messages"
Do not use variable names that are the same as the function names.
V = [-1,-0.5,-0.1,0,0.1,0.5,1];
N = numel(V);
R = nan(3,N);
for k = 1:N % loop over indices
p = [1,2*V(k),V(k)^2,-1/2];
R(:,k) = roots(p);
end
R_real = real(R)
R_real = 3×7
1.5652 1.1573 0.8617 -0.3969 -0.4642 -0.7500 -1.1486 0.2174 -0.0786 -0.3309 -0.3969 -0.4642 -0.7500 -1.1486 0.2174 -0.0786 -0.3309 0.7937 0.7285 0.5000 0.2972
R_imag = imag(R)
R_imag = 3×7
0 0 0 0.6874 0.6862 0.6614 0.6028 0.5217 0.6526 0.6861 -0.6874 -0.6862 -0.6614 -0.6028 -0.5217 -0.6526 -0.6861 0 0 0 0

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