Koliha–Drazin invertibles form a regularity

Koliha–Drazin invertibles form a regularity

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The axiomatic theory of ` Zelazko defines a variety of general spectra where specified axioms are satisfied. However, there arise a number of spectra, usually defined for a single element of a Banach algebra, that are not covered by the axiomatic theory of ` Zelazko. V. Kordula and V. M¨uller add...

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Bibliographic Details
Main Author: Smit, Joukje Anneke
Other Authors: Lindeboom, L. (Dr.)
Format: Others
Language:en
Published: 2011
Subjects:
Banach algebra
Radical
Spectrum
Resolvent
Quasinilpotent
Nilpotent
Spectral idempotent
Isolated spectral point
Accumulation point
Regularity
Koliha-Drazin invertible
Quasipolar
KD-spectrum
D-spectrum
Laurent expansion
Poles of the resolvent
511.322
Axiomatic set theory
Banach algebras
Spectrum analysis
Spectral sequences (Mathematics)
Online Access:Smit, Joukje Anneke (2010) Koliha–Drazin invertibles form a regularity, University of South Africa, Pretoria, <http://hdl.handle.net/10500/4905>
http://hdl.handle.net/10500/4905

Internet

Smit, Joukje Anneke (2010) Koliha–Drazin invertibles form a regularity, University of South Africa, Pretoria, <http://hdl.handle.net/10500/4905>
http://hdl.handle.net/10500/4905

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