Classes of operators determined by the Heinz-Kato-Furuta inequality and the Hölder-McCarthy inequality

zbMath0957.47501MaRDI QIDQ1841654

Ritsuo Nakamoto, Masatoshi Fujii, Saichi Izumino

Publication date: 18 February 2001

Published in: Nihonkai Mathematical Journal (Search for Journal in Brave)

Mathematics Subject Classification ID

Norms (inequalities, more than one norm, etc.) of linear operators (47A30) Linear operator inequalities (47A63) Subnormal operators, hyponormal operators, etc. (47B20)

Related Items (10)

Class \(wA(s,t)\) operators and quasisimilarity ⋮ Weighted shifts on directed trees with one branching vertex: between quasinormality and paranormality ⋮ Weyl’s theorem and Putnam’s inequality for class p-wA(s, t) operators ⋮ Some inequalities of Hölder type for quadratic weighted geometric mean of bounded linear operators in Hilbert spaces ⋮ An expression of spectral radius via Aluthge transformation ⋮ Generalized Fuglede-Putnam Theorem and $m$-quasi-class $A(k)$ operators ⋮ Unnamed Item ⋮ Unnamed Item ⋮ REFINEMENTS AND REVERSES OF HÖLDER-MCCARTHY OPERATOR INEQUALITY VIA A CARTWRIGHT-FIELD RESULT ⋮ Characterizations of \(\log A\geq\log B\) and normaloid operators via Heinz inequality

This page was built for publication: Classes of operators determined by the Heinz-Kato-Furuta inequality and the Hölder-McCarthy inequality