| MIA-21-13 |
Upper and lower bounds, and operator monotonicity of an extension of the Petz-Hasegawa function
|
MIA
Mathematical Inequalities & Applications
|
Volume 21,
Issue 1
01/2018
|
| JMI-09-04 |
Precise lower bound of f(A)-f(B) for A>B>0 and non-constant operator monotone function f on [0,∞)
|
JMI
Journal of Mathematical Inequalities
|
Volume 9,
Issue 1
03/2015
|
| JMI-07-08 |
Operator monotone functions, A >B > 0 and logA > logB
|
JMI
Journal of Mathematical Inequalities
|
Volume 7,
Issue 1
03/2013
|
| JMI-06-02 |
Operator functions on chaotic order involving order preserving operator inequalities
|
JMI
Journal of Mathematical Inequalities
|
Volume 6,
Issue 1
03/2012
|
| MIA-13-04 |
An extension of order preserving operator inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 13,
Issue 1
01/2010
|
| JMI-03-03 |
Operator function associated with an order preserving operator inequality
|
JMI
Journal of Mathematical Inequalities
|
Volume 3,
Issue 1
03/2009
|
| JMI-02-41 |
Further extension of an order preserving operator inequality
|
JMI
Journal of Mathematical Inequalities
|
Volume 2,
Issue 4
12/2008
|
| MIA-08-71 |
Short proof that the arithmetic mean is greater than the harmonic mean and its reverse inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 8,
Issue 4
10/2005
|
| MIA-06-64 |
Simple proof of jointly concavity of the relative operator entropy S(A|B) = A1/2 log ( A-1/2 BA-1/2) A1/2
|
MIA
Mathematical Inequalities & Applications
|
Volume 6,
Issue 4
10/2003
|
| MIA-06-49 |
An operator inequality associated with the operator concavity of operator entropy A log A-1
|
MIA
Mathematical Inequalities & Applications
|
Volume 6,
Issue 3
07/2003
|
| MIA-06-48 |
Specht ratio S(1) can be expressed by Kantorovich constant K(p) : S(1)= exp[K'(1)] and its application
|
MIA
Mathematical Inequalities & Applications
|
Volume 6,
Issue 3
07/2003
|
| MIA-05-14 |
An extension of Uchiyama's result associated with an order preserving operator inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 5,
Issue 1
01/2002
|
| MIA-04-54 |
Spectral order A ≻ B if and only if A(2p-r) ≥ (A(-r/2) Bp A(-r/2))(2p-r)/(p-r) for all p > r ≥ 0 and its application
|
MIA
Mathematical Inequalities & Applications
|
Volume 4,
Issue 4
10/2001
|
| MIA-03-42 |
Results under log A ≥ log B can be derived from ones under A ≥ B ≥ 0 by Uchiyama's method - associated with Furuta and Kantorovich type operator inequalities
|
MIA
Mathematical Inequalities & Applications
|
Volume 3,
Issue 3
07/2000
|
| MIA-03-31 |
Simple proof of the concavity of operator entropy f(A)= -A log A
|
MIA
Mathematical Inequalities & Applications
|
Volume 3,
Issue 2
04/2000
|
| MIA-02-26 |
Generalized Furuta inequality in Banach ✻-algebras and its applications
|
MIA
Mathematical Inequalities & Applications
|
Volume 2,
Issue 2
04/1999
|
| MIA-01-10 |
Operator functions implying generalized Furuta inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 1,
Issue 1
01/1998
|