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https://doi.org/10.3318/pria.2004.104.1.75
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Cite Publication Date: Jan 1, 2004 | |
 Citations: 24 |
A bounded linear operator A ε B(X), X a Banach space, is heredetarily normaloid if, whenever M ⊆ X Is a closed invariant suspace of A, the restriction A|M of A to M is normaloid. It is shown that the generalised Weyl's theorem holds for heredetarily normaloid operators on Banach spaces, in particular, for paranormal operators.
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