Differential Properties of Eigenvalues

Cover Differential Properties of Eigenvalues
Differential Properties of Eigenvalues
James V Burke
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We do this in the following corollary.
Corollary 6 Let the assumptions of Theorem 5 hold. If for some Xk G Aq{z°) any one of the conditions V mi " "In Re ^ d, ^ tr (2'fl, i, > 0, Im ^ d, ^ tr (^^B, ki = 0, 5=1 1=1 « = 1 '=1 11 5=1 ;=i IS violated, then otherwise, Q''{z°;d)> max { a''{z°;d) = +00; ReE:=i'f, E™\trn)B, „ A* G Ao(z°) (37) (38) Moreover, if the vectors for Xk e Ai(z°, d) and j = 1, . . . , tk, (39) are linearly independent, then equality holds in (38).
It should be observed that if
...any eigenvalue Ai G A\{z°) is derogatory, then the vectors in (39) cannot be linearly independent. In order to see this note that, for at least one j between 1 and

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