- D(2,2) would give you the 2nd eigenvalue
- V(:,2) would give you the 2nd eigenvector
right eigenvector corresponding to an eigenvalue 1
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A123456
on 23 Jan 2016
Commented: Sebastian Castro
on 25 Jan 2016
How can I find the eigenvector corresponding to the eigenvalue
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Accepted Answer
Sebastian Castro
on 24 Jan 2016
As the documentation for the eig function says:
[V,D] = eig(A) returns diagonal matrix D of eigenvalues and matrix V whose columns are the corresponding right eigenvectors, so that A*V = V*D.
So, if you use the command above, for example
- Sebastian
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Sebastian Castro
on 25 Jan 2016
Also from the documentation for eig (hint: you should look at it!)
[V,D,W] = eig(A) also returns full matrix W whose columns are the corresponding left eigenvectors, so that W'*A = D*W'.
- Sebastian
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