[[1] S. S. Dragomir, Bounds for the normalized Jensen functional, Bull. Austral. Math. Soc., 74 (3) (2006), 417–478.10.1017/S000497270004051X]Search in Google Scholar
[[2] S. S. Dragomir, A note on Young’s inequality, Preprint RGMIA Res. Rep. Coll., 18 (2015), Art. 126. [Online http://rgmia.org/papers/v18/v18a126.pdf].]Search in Google Scholar
[[3] S. S. Dragomir, Some new reverses of Young’s operator inequality, Preprint RGMIA Res. Rep. Coll., 18 (2015), Art. 130. [http://rgmia.org/papers/v18/v18a130.pdf].]Search in Google Scholar
[[4] S. S. Dragomir, On new refinements and reverses of Young’s operator inequality, Preprint RGMIA Res. Rep. Coll., 18 (2015), Art. 135. [http://rgmia.org/papers/v18/v18a135.pdf].]Search in Google Scholar
[[5] S. S. Dragomir, Some inequalities for operator weighted geometric mean, Preprint RGMIA Res. Rep. Coll., 18 (2015), Art. 139. [http://rgmia.org/papers/v18/v18a139.pdf].]Search in Google Scholar
[[6] S. S. Dragomir, Some reverses and a refinement of Hölder operator inequality, Preprint RGMIA Res. Rep. Coll.18 (2015), Art. 147. [http://rgmia.org/papers/v18/v18a147.pdf].]Search in Google Scholar
[[7] S. S. Dragomir, Upper and lower bounds for the difference between the weighted arithmetic and harmonic operator means, Preprint RGMIA Res. Rep. Coll., 19 (2016), Art. [http://rgmia.org/papers/v19/v19a0.pdf].]Search in Google Scholar
[[8] S. Furuichi, Refined Young inequalities with Specht’s ratio, J. Egyptian Math. Soc., 20 (2012), 46–49.10.1016/j.joems.2011.12.010]Search in Google Scholar
[[9] S. Furuichi, On refined Young inequalities and reverse inequalities, J. Math. Inequal.5 (2011), 21–31.10.7153/jmi-05-03]Search in Google Scholar
[[10] W. Liao, J. Wu, J. Zhao, New versions of reverse Young and Heinz mean inequalities with the Kantorovich constant, Taiwanese J. Math., 19 (2015), No. 2, pp. 467–479.10.11650/tjm.19.2015.4548]Search in Google Scholar
[[11] M. Tominaga, Specht’s ratio in the Young inequality, Sci. Math. Japon., 55 (2002), 583–588.]Search in Google Scholar
[[12] G. Zuo, G. Shi, M. Fujii, Refined Young inequality with Kantorovich constant, J. Math. Inequal., 5 (2011), 551–556.10.7153/jmi-05-47]Search in Google Scholar