[1] M. Bakherad, M. Kian, M. Krnic and S.A. Ahmadi, Interpolating operator Jensen-type
inequalities for log-convex and superquadratic functions, Filomat, 32(13) (2018),
4523-4535.
[2] M. Bakherad, M. Krnic and M.S. Moslehian, Reverses of the Young inequality for matrices
and operators, Rocky Mt. J. Math., 46(4) (2016), 1089-1105.
[3] S.S. Dragomir, An inequality improving the first Hermite-Hadamard inequality for convex
functions defined on linear spaces and applications for semi-inner products, JIPAM, J.
Inequal. Pure Appl. Math., 3(2) (2002), 1-8.
[4] S.S. Dragomir, An inequality improving the second Hermite-Hadamard inequality for convex
functions defined on linear spaces and applications for semi-inner products, J. Inequal. Pure
Appl. Math., 3(3) (2002), 1-18.
[5] S.S. Dragomir, Inequalities of Hermite-Hadamard type for composite convex functions,
Frontiers in Functional Equations and Analytic Inequalities, (2019), 559-584.
[6] M.S. Moslehian, Matrix Hermite-Hadamard type inequalities, Houston J. Math., 39(1) (2013),
177-189.
[7] M.S. Moslehian, F. Mirzapour and A. Morassaei, Operator entropy inequalities, Colloq. Math.,
130(2) (2013), 159-168.
[8] C.P. Niculescu and L.E. Persson, Convex Functions and their Applications, A Contemporary
Approach, Springer, New York (2004).
[9] M. Sababheh and M.S. Moslehian, Advanced refinements of Young and Heinz inequalities,
J. Number Theory, 172 (2017), 178-199.
[10] A. Taghavi, V. Darvish, H.M. Nazari and S.S. Dragomir, Hermite-Hadamard type inequalities
for operator geometrically convex functions, Monatsh. Math., 181 (2016), 187-203.