Some applications of Tanahashi's result on the best possibility of Furuta inequality

DOI10.7153/mia-02-27zbMath0938.47016OpenAlexW2327036766MaRDI QIDQ4248984

Masahiro Yanagida

Publication date: 25 June 2000

Published in: Mathematical Inequalities & Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.7153/mia-02-27

zbMATH Keywords

\(p\)-hyponormal operatorFuruta inequalitypolar decompositionchaotic orderlog-hyponormal operatorAluthge transformation

Mathematics Subject Classification ID

Linear operator inequalities (47A63) Subnormal operators, hyponormal operators, etc. (47B20)

Related Items (6)

Comprehensive survey on an order preserving operator inequality ⋮ Complete form of Furuta inequality ⋮ The operator equation \(K^p = H^{\frac \delta 2}T^{\frac 1 2}(T^{\frac 1 2}H^{\delta +r}T^{\frac 1 2})^{\frac {p-\delta}{\delta +r}}T^{\frac 1 2}H^{\frac \delta 2}\) and its applications ⋮ Extensions of the results on powers of \(p\)-hyponormal and \(\log\)-hyponormal operators ⋮ On a question of Furuta on chaotic order ⋮ Function order of positive operators based on the Mond-Pečarić method

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