Weyl type theorems for left and right polaroid operators (Q989938)
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scientific article; zbMATH DE number 5774243
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Weyl type theorems for left and right polaroid operators |
scientific article; zbMATH DE number 5774243 |
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Weyl type theorems for left and right polaroid operators (English)
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23 August 2010
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The authors investigate the equivalences of Weyl type theorems and generalized Weyl type theorems for left and a-polaroid operators. As a consequence, they obtain a general framework which allows them to derive in a unified way many recent results concerning Weyl type theorems for important classes of operators. A bounded operator defined on a Banach space is said to be polaroid if every isolated point of the spectrum is a pole of the resolvent.
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localized SVEP
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semi B-Brower operators
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left and right Drazin invertibility
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Weyl's theorem
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property (w)
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0.9999999
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0.9725747
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0.9505084
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0.9439343
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0.93587625
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0.9260572
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0.9203004
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