Weyl's Theorem for Class A Operators
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Publication:2711486
DOI10.7153/mia-04-11zbMath0985.47012OpenAlexW2329752994MaRDI QIDQ2711486
Publication date: 9 May 2002
Published in: Mathematical Inequalities & Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.7153/mia-04-11
Subnormal operators, hyponormal operators, etc. (47B20) (Semi-) Fredholm operators; index theories (47A53)
Related Items (9)
A-Browder's theorem and generalized a-Weyl's theorem ⋮ On operators satisfying \(T^{*}|T^2|T\geq T^{*}|T|^{2}T\) ⋮ Weyl type theorems for unbounded class-\(\mathcal {A}\) operators ⋮ Riesz idempotent, spectral mapping theorem and Weyl's theorem for \((m,n)^*\)-paranormal operators ⋮ Spectrum of quasi-class \((A,k)\) operators ⋮ On \(k\)-quasiclass \(A\) operators ⋮ Analytically class A operators and Weyl's theorem ⋮ Quasinilpotent Part of class A or (p, k)-quasihyponormal Operators ⋮ Relations between two inequalities \((B^{\frac r2} A^p B^{\frac r2})^{\frac r{p+r}}\geq B^r\) and \(A^p\geq(A^{\frac p2} B^r A^{\frac p2})^{\frac p{p+r}}\) and their applications
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