Golden-Thompson type inequalities related to a geometric mean via Specht's ratio

Mathematical Inequalities and Applications

Volumn 5, Issue 3, 2002, Pages 573-582

  Fujii, Masatoshi ^a   Seo, Yuki ^a   Tominaga, Masaru ^a  

^a OSAKA KYOIKU UNIVERSITY   (Japan)

Author keywords

Golden Thompson inequality; Kantorovich type inequality; Operator inequality; Positive operator; Specht's ratio

Indexed keywords

EID: 0036651005     PISSN: 13314343     EISSN: None     Source Type: Journal    
DOI: 10.7153/mia-05-57     Document Type: Article

References (16)

1. Log-majorization and complementary Golden-Thompson type inequalities
2. Determinant for positive operators and Specht's theorem
3. A geometric mean in the Furuta inequality
4. Operator inequalities associated with Hölder-McCarthy and Kantorovich inequalities
5. Lower bounds for Helmholtz function
6. The Golden-Thompson trace inequality is complemented
7. Inequalities of Furuta and Mond-Pečarić
8. Convex inequalities in Hilbert spaces
9. Zur Theorie der elementaren Mittel
10. Proof and refinements of an inequality of Feynman
11. Inequality with applications in statistical mechanics
12. Specht's ratio in the Young inequality
13. Rounding off-errors in matrix processes
14. Characterizations of chaotic order associated with Kantorovich inequality