On the property \((Z_{E_{a}})\)

DOI10.1007/S12215-016-0236-ZzbMath1353.47020arXiv1601.03175OpenAlexW2963359066MaRDI QIDQ330583

Hassan Zariouh

Publication date: 26 October 2016

Published in: Rendiconti del Circolo Matemàtico di Palermo. Serie II (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1601.03175

zbMATH Keywords

Weyl's theoremSVEPproperty \((Z_{E_{a}})\)Riesz operator

Mathematics Subject Classification ID

Spectrum, resolvent (47A10) Perturbation theory of linear operators (47A55) (Semi-) Fredholm operators; index theories (47A53) Local spectral properties of linear operators (47A11)

Related Items (10)

On new strong versions of Browder type theorems ⋮ Fredholm spectra and Weyl type theorems for Drazin invertible operators ⋮ Some new results on property \((UW {\scriptstyle \Pi})\) ⋮ Property (UWΠ) and localized SVEP ⋮ Property \((UW{\scriptstyle \Pi})\) under perturbations ⋮ Unnamed Item ⋮ Unnamed Item ⋮ New approach to a-Weyl's theorem and some preservation results ⋮ Properties (\textit{BR}) and (\textit{BgR}) for bounded linear operators ⋮ The Berkani's property and a note on some recent results

Cites Work

• Variations on Weyl's theorem
• Riesz points and Weyl's theorem
• B-Weyl spectrum and poles of the resolvent
• Property (\textit{gab}) through localized SVEP
• Spectra originating from semi-B-Fredholm theory and commuting perturbations
• Semi-Browder operators and perturbations
• Another note on Weyl’s theorem
• ON THE EQUIVALENCE OF BROWDER'S AND GENERALIZED BROWDER'S THEOREM
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