The numerical range as a spectral set
classification
🧮 math.FA
keywords
numericaloperatorrangespectralbehaviorcauchycompleteconjugates
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It is shown that the numerical range of a linear operator operator in a Hilbert space is a (complete) $(1{+}\sqrt2)$-spectral set. The proof relies, among other things, in the behavior of the Cauchy transform of the conjugates of holomorphic functions.
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