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    Berger-Shaw inequalityfor n-Power quasinormal and w-hyponormal operators

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    Date
    2014
    Author
    Kathurima, Imagiri
    Type
    Article; en
    Language
    en
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    Abstract
    Every reducible operator can be decomposed into normal and completely non-normal operators. Unfortunately, there are several non normal operators which are irreducible. However, every operator whose self-commutator is bounded, is reducible. Berger-Shaw inequality implies boundedness of the trace of the self-commutator for hyponormal operators. In thispaper, the Berger-Shaw inequality isstudied for n-Power normal, n-power quasinormal and w-hyponormal operators.
    URI
    http://hdl.handle.net/11295/85267
    Citation
    Far East Jnr of Appld. Maths. 2014
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    • Faculty of Science & Technology (FST) [4220]

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