An operator inequality related to Jensen’s inequality
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Publication:2731929
DOI10.1090/S0002-9939-01-06130-5zbMath0976.47012MaRDI QIDQ2731929
Publication date: 30 July 2001
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Linear operator inequalities (47A63) Positive matrices and their generalizations; cones of matrices (15B48)
Related Items (1)
Cites Work
- Jensen's inequality for operators and Loewner's theorem
- Furuta's inequality and its application to Ando's theorem
- Means of positive linear operators
- Two Operator Functions with Monotone Property
- Shorted Operators. II
- Some exponential operator inequalities
- Best possibility of the Furuta inequality
- $A \geq B \geq 0$ Assures $(B^r A^p B^r)^{1/q} \geq B^{(p+2r)/q$ for $r \geq 0$, $p \geq 0$, $q \geq 1$ with $(1 + 2r)q \geq p + 2r$
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