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In this paper we establish a new refinement of the Hermite-Hadamard inequality for convex functions.
In this paper we give some combinatorial applications according to a new extension of the classical Hermite-Hadamard inequality proved in [1].
An Extension of the Hermite-Hadamard Inequality and an Application for Gini and Stolarsky Means.
An integral inequality for convex functions defined on linear spaces is obtained which contains in a particular case a refinement for the first part of the celebrated Hermite-Hadamard inequality. Appl...
An inequality for convex functions defined on linear spaces is obtained which contains in a particular case a refinement for the second part of the celebrated Hermite-Hadamard inequality. Applications...
A generalized form of the Hermite-Hadamard inequality for convex Lebesgue integrable functions are obtained.
In this paper an inequality of Hadamard type for convex functions defined on a disk in the plane is proved. Some mappings naturally connected with this inequality and related results are also obtained...
New refinements for the celebrated Hermite-Hadamard inequality for convex functions are obtained. Applications for special means are pointed out as well.
Generalized form of Hermite-Hadamard inequality for (2n)-convex Lebesgue integrable functions are obtained through generalization of Taylor's Formula.

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