Stable Perturbations of Nonsymmetric Matrices

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Stable Perturbations of Nonsymmetric Matrices
James V Burke
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, p, the necessary conditions of Theorems 5 and 7 and the sufficient condition of Theorem 6 all reduce to the following: the first p diagonal elements of B have nonpositive real part.
The most difficult case is therefore the derogatory, defective case, for which we have given only a necessary condition. Perhaps a sufficient condition could be derived by consideration of the off-diagonal blocks of [y'(0), J].
12 4 The Real Case Every eigenvalue of a real matrix is either real or one of a complex
... conjugate pair. The results given in Section 3 apply, in particular, in the real case. However, they may be simplified. When /1*°' is real, its Jordan form may be taken to have the form where P^Q = I and A^°^ = PJQ^ J = Diag(Jo, Ji, 7i, ... , y, 7, ... ); P=[Po, Pi, Pi, ... , P„P, ... ]; Q = [Qo, Qi, Qi, .. -, Q, Q, ,■■■]■ Here Jo corresponds to the eigenvalue Xq = 0, the only possible real eigenvalue on the imaginary axis; this block and the corresponding blocks Pq, Qq may be absent.

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