Keyword page

Kantorovich constant

24 articles

Showing 1-24 of 24

Article	Title	Journal	Published
JMI-20-47	Mathematical inequalities for symmetric means and their fractional calculus generalizations Salma Aljawi, Kais Feki, Shigeru Furuichi	Journal of Mathematical Inequalities	Volume 20, Issue 2 06/2026
JMI-20-20	On further refinements of Young-type inequalities with Kantorovich constant Hongliang Zuo, Hao Han	Journal of Mathematical Inequalities	Volume 20, Issue 1 03/2026
JMI-20-18	Some new improvements for multiple-term versions of Alzer-Fonseca-Kovačec's type inequalities Doan Thi Thuy Van	Journal of Mathematical Inequalities	Volume 20, Issue 1 03/2026
JMI-18-66	Extensions of matrix mean inequalities to sector matrices Leila Nasiri, Shigeru Furuichi	Journal of Mathematical Inequalities	Volume 18, Issue 3 09/2024
JMI-18-33	Wigner-Yanase-Dyson function and logarithmic mean Shigeru Furuichi	Journal of Mathematical Inequalities	Volume 18, Issue 2 06/2024
JMI-18-28	Some refinements of Young type inequalities Changsen Yang, Gege Zhang	Journal of Mathematical Inequalities	Volume 18, Issue 2 06/2024
JMI-18-18	Further improvements for Young's inequalities on the arithmetic, geometric, and harmonic mean Xiangrun Yang, Changsen Yang, Haiying Li	Journal of Mathematical Inequalities	Volume 18, Issue 1 03/2024
OaM-17-32	Further new refinements and reverses of real power form for Young-type inequalities via famous constants and applications Doan Thi Thuy Van, Duong Quoc Huy	Operators and Matrices	Volume 17, Issue 2 06/2023
JMI-17-15	Some new improvements of Young's inequalities Changsen Yang, Zhenquan Wang	Journal of Mathematical Inequalities	Volume 17, Issue 1 03/2023
JMI-16-78	Some refinements of Young type inequalities Hongliang Zuo, Yuwei Li	Journal of Mathematical Inequalities	Volume 16, Issue 3 09/2022
JMI-15-97	On a reverse of the Tan-Xie inequality for sector matrices and its applications Leila Nasiri, Shigeru Furuichi	Journal of Mathematical Inequalities	Volume 15, Issue 4 12/2021
MIA-24-52	The upper boundary for the ratio between n-variable operator power means Yuki Seo	Mathematical Inequalities & Applications	Volume 24, Issue 3 07/2021
JMI-15-19	On the operator Aczél inequality and its reverse Shigeru Furuichi, Mohammad Reza Jabbarzadeh, Venus Kaleibary	Journal of Mathematical Inequalities	Volume 15, Issue 1 03/2021
JMI-13-04	A reverse of Young inequality Changsen Yang, Yonghui Ren	Journal of Mathematical Inequalities	Volume 13, Issue 1 03/2019
OaM-12-64	The new reverses of Young type inequalities for numbers, operators and matrices Leila Nasiri, Wenshi Liao	Operators and Matrices	Volume 12, Issue 4 12/2018
JMI-11-27	Improved Jensen-type inequalities via linear interpolation and applications Daeshik Choi, Mario Krnić, Josip Pečarić	Journal of Mathematical Inequalities	Volume 11, Issue 2 06/2017
JMI-11-02	Some refinements of operator inequalities for positive linear maps Changsen Yang, Danhe Wang	Journal of Mathematical Inequalities	Volume 11, Issue 1 03/2017
JMI-10-58	Reverses and variations of Young's inequalities with Kantorovich constant Haisong Cao, Junliang Wu	Journal of Mathematical Inequalities	Volume 10, Issue 3 09/2016
JMI-10-44	Improved Young and Heinz inequalities with the Kantorovich constant Wenshi Liao, Junliang Wu	Journal of Mathematical Inequalities	Volume 10, Issue 2 06/2016
JMI-08-56	Operator inequalities involving the arithmetic, geometric, Heinz and Heron means Jianguo Zhao, Junliang Wu, Haisong Cao, Wenshi Liao	Journal of Mathematical Inequalities	Volume 8, Issue 4 12/2014
JMI-05-47	Refined Young inequality with Kantorovich constant Hongliang Zuo, Guanghua Shi, Masatoshi Fujii	Journal of Mathematical Inequalities	Volume 5, Issue 4 12/2011
MIA-09-66	Bounds for the ratio and difference between parallel sum and series via Mond-Pečarić method J. I. Fujii, M. Nakamura, J. Pečarić, Y. Seo	Mathematical Inequalities & Applications	Volume 9, Issue 4 10/2006
MIA-08-48	Kantorovich type reverse inequalities for operator norm Jun Ichi Fujii, Yuki Seo, Masaru Tominaga	Mathematical Inequalities & Applications	Volume 8, Issue 3 07/2005
MIA-06-48	Specht ratio S(1) can be expressed by Kantorovich constant K(p) : S(1)= exp[K'(1)] and its application Takayuki Furuta	Mathematical Inequalities & Applications	Volume 6, Issue 3 07/2003