An extension of Specht's theorem via Kantorovich inequality and related results

Mathematical Inequalities and Applications

Volumn 3, Issue 1, 2000, Pages 89-96

  Yamazaki, Takeaki ^a  

^a TOKYO UNIVERSITY OF SCIENCE   (Japan)

Author keywords

Kantorovich inequality; Positive operator; Specht's ratio

Indexed keywords

EID: 0001857191     PISSN: 13314343     EISSN: None     Source Type: Journal    
DOI: 10.7153/mia-03-10     Document Type: Article

References (7)

1. J. I. FUJII, T. FURUTA, T. YAMAZAKI AND M. YANAGIDA, Simplified proof of characterization of chaotic order via Specht's ratio, Scientiae Mathematicae, 2 (1999), 63-64.
2. J. I. FUJII, S. IZUMINO AND Y. SEO, Determinant for positive operators and Speht's theorem, Scientiae Mathematicae. 1 (1998), 307-310.
3. J. I. FUJII AND Y. SEO, Determinant for positive operators, Scientiae Mathematicae, 1 (1998), 153-156.
4. T. FURUTA, Operator inequalities associated with Hölder-McCarthy and Kantorovich inequalities, J. Inequal. Appl., 2 (1998), 137-148.
5. J. MIĆIĆ, Y. SEO, S-E. TAKAHASHI AND M. TOMINAGA, Inequalities of Furuta and Mond-Pečarić, Math. Ineq. Appl., 2 (1999), 83-111.
6. W. SPECHT, Zur Theorie der elementaren Mittel, Math. Z., 74 (1960), 91-98.
7. T. YAMAZAKI AND M. YANAGIDA, Characterizations of chaotic order associated with Kantorovich inequality, Scientiae Mathematicae, 2 (1999), 37-50.