| OaM-17-32 |
Further new refinements and reverses of real power form for Young-type inequalities via famous constants and applications
|
OaM
Operators and Matrices
|
Volume 17,
Issue 2
06/2023
|
| JMI-12-23 |
On reverses of the Golden-Thompson type inequalities
|
JMI
Journal of Mathematical Inequalities
|
Volume 12,
Issue 2
06/2018
|
| JMI-11-27 |
Improved Jensen-type inequalities via linear interpolation and applications
|
JMI
Journal of Mathematical Inequalities
|
Volume 11,
Issue 2
06/2017
|
| JMI-05-47 |
Refined Young inequality with Kantorovich constant
|
JMI
Journal of Mathematical Inequalities
|
Volume 5,
Issue 4
12/2011
|
| JMI-03-50 |
The Golden-Thompson-Segal type inequalities related to the weighted geometric mean due to Lawson-Lim
|
JMI
Journal of Mathematical Inequalities
|
Volume 3,
Issue 4
12/2009
|
| MIA-12-40 |
A sharp converse inequality of three weightedv arithmetic and geometric means of positive definite operators
|
MIA
Mathematical Inequalities & Applications
|
Volume 12,
Issue 3
07/2009
|
| OaM-01-09 |
Kantorovich type operator inequalities for Furuta inequality
|
OaM
Operators and Matrices
|
Volume 1,
Issue 1
03/2007
|
| JMI-01-05 |
Norm inequalities for the chaotically geometric mean and its reverse
|
JMI
Journal of Mathematical Inequalities
|
Volume 1,
Issue 1
03/2007
|
| 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
|