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Publication:2953249
zbMath1355.47019MaRDI QIDQ2953249
Publication date: 4 January 2017
Full work available at URL: http://operator.pmf.ni.ac.rs/www/pmf/publikacije/faac/2015/2015-7-2/faac-7-2-8.pdf
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Hilbert spacehyponormal operatorelementary operatorgeneralized derivationcommutativity theoremclass \(\mathcal Y\) and \(\mathcal A(s,t)l\) operators
Subnormal operators, hyponormal operators, etc. (47B20) Commutators, derivations, elementary operators, etc. (47B47)
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- Bishop's property \((\beta)\), a commutativity theorem and the dynamics of class \(\mathcal A(s,t)\) operators
- Ranges of hyponormal operators
- On the class \(\mathcal Y\) 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
- A Putnam-Fuglede commutativity property for Hilbert space operators
- A Putnam-Fuglede commutativity theorem for class \(\mathcal {A}\) operators
- An asymmetric Putnam–Fuglede theorem for unbounded operators
- FUGLEDE-PUTNAM THEOREM FOR p-HYPONORMAL OR CLASS y OPERATORS
- On Majorization and Normality of Operators
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