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• [1] Bai, R.-F., Qi, F. and Xi, B.-Y. Hermite-Hadamard type inequalities for the m- and (?, m)- logarithmically convex functions, Filomat 27 (1), 1-7, 2013.
• [2] Dragomir, S. S. and Agarwal, R. P. Two inequalities for differentiable mappings and applications to special means of real numbers and to trapezoidal formula, Appl. Math. Lett. 11 (5), 91-95, 1998.
• [3] Dragomir, S. S., Agarwal, R. P. and Cerone, P. On Simpson's inequality and applications, J. Inequal. Appl. 5 (6), 533-579, 2000.
• [4] Kirmaci, U. S. Inequalities for differentiable mappings and applications to special means of real numbers to midpoint formula, Appl. Math. Comput. 147 (1), 137-146, 2004.
• [5] Mitrinovi´c, D. S. Analytic Inequalities, Springer-Verlag, Berlin, 1970.
• [6] Pearce, C. E. M. and Pe?cari´c, J. Inequalities for differentiable mappings with application to special means and quadrature formulae, Appl. Math. Lett. 13 (2), 51-55, 2000.
• [7] Qi, F. Bounds for the ratio of two gamma functions, J. Inequal. Appl. 2010, Article ID 493058, 84 pages, 2010.
• [8] Qi, F., Wei, Z.-L. and Yang, Q. Generalizations and refinements of Hermite-Hadamard's inequality, Rocky Mountain J. Math. 35 (1), 235-251, 2005.
• [9] Wang, S.-H., Xi, B.-Y. and Qi, F. On Hermite-Hadamard type inequalities for (?, m)-convex functions, Int. J. Open Probl. Comput. Sci. Math. 5 (4), 47-56, 2012.
• [10] Wang, S.-H., Xi, B.-Y. and Qi, F. Some new inequalities of Hermite-Hadamard type for n-time differentiable functions which are m-convex, Analysis (Munich) 32 (3), 247-262, 2012.
• [11] Xi, B.-Y., Bai, R.-F. and Qi, F. Hermite-Hadamard type inequalities for the m- and (?, m)- geometrically convex functions, Aequationes Math. 84 (3), 261-269, 2012.
• [12] Xi, B.-Y. and Qi, F. Some integral inequalities of Hermite-Hadamard type for convex functions with applications to means, J. Funct. Spaces Appl. 2012, Article ID 980438, 14 pages, 2012.