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(Definition) For a matrix M M having for eigenvalues λi λ i, an eigenspace E E associated with an eigenvalue λi λ i is the set (the basis) of eigenvectors →vi v i → which have the same
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So the eigenspace is simply the null space of the matrix ???\lambda I_n-A???.???E_\lambda=N(\lambda I_n-A)??? To find the matrix ???\lambda I_n-A???, we can
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forms a vector space called the eigenspace of A correspondign to the eigenvalue λ. Since it depends on both A and the selection of one of its eigenvalues, the notation will be used to