New Hermite-Hadamard and Simpson Type Inequalities For Harmonically $(s,m)$-convex functions in Second Sense

Some Hermite-Hadamard-Fejer type inequalities for Harmonically convex functions via Fractional Integral

In this paper, it is a fuction that is a harmonically-convex differentiable for a new identity. As a result of this identity some new and general inequalities for differentiable harmonically-convex functions are obtained.

坐标系上调和凸函数的Hermite-Hadamard型不等式

Hermite-Hadamard type inequalities for harmonically convex functions on the co-ordinates

近年来，为了推广已有的结果并得到新的估计，人们引入了新的凸函数类。我们还引入了协调凸函数的概念。同时，我们建立了一些Hermit-Hadamard型不等式，如S.S. Dragomir的结果在定理2和其他Hermit-Hadamard型不等式的这些类的功能。

关于调和拟凸函数的不同类型不等式的分数次积分推广

On generalization of different type inequalities for harmonically quasi-convex functions via fractional integrals

本文利用Riemann Liouville分数次积分得到了调和拟凸函数的Hadamard，Ostrowski和类似于Hadamard，Ostrowski的不等式的新的估计.

Hermite-Hadamard type inequalities for harmonically $(α,m)$-convex functions via fractional integrals

In this paper, some Hermite-Hadamard type inequalities are established for harmonically $(α,m)$-convex functions via fractional integrals and some Hermite-Hadamard type inequalities are obtained for these classes of functions.

调和s-凸函数的Ostrowski型不等式

Ostrowski type inequalities for harmonically s-convex functions

引入调和s-凸函数的概念，建立了这类函数的Ostrowski型不等式和Hermite-Hadamard型不等式.

Some refinements of Hermite-Hadamard inequality and an open problem

We presented here a refinement of Hermite-Hadamard inequality as a linear combination of its end-points. The problem of best possible constants is closely connected with well known Simpson's rule in numerical integration. It is solved here for a wide class of convex functions, but not in general. Some supplementary results are also given.

Some Integral Inequalities For Functions Whoose Second Derivatives Are $φ$-Convex By Using Fractional Integrals

In this paper, we obtain new estimates on generalization of Hermite-Hadamard, Simpson and Ostrowski type inequalities for functions whose second derivatives is $φ$-convex via fractional integrals.

s-凸函数不同类型积分不等式的分数次积分推广

Generalization of different type integral inequalities for s-convex functions via fractional integrals

本文导出了二次可微函数的一个一般积分恒等式。利用这个恒等式，通过Riemann Liouville分数次积分建立了s-凸Hermite-Hadamard型和Simpson型不等式的一些新估计。

Generalization of different type integral inequalities for (α,m)-convex functions via fractional integrals

In this paper, a general integral identity for a twice differentiable functions is derived. By using of this identity, the author establishes some new Hermite-Hadamard type and Simpson type inequalities for differentiable (α,m)-convex functions via Riemann Liouville fractional integral.

几个积分不等式的推广及其应用

On the generalization some intgeral inequalities and their applications

本文导出了凸函数的一个一般积分恒等式。然后，对导数的绝对值为凸函数建立了新的Simpson型和Hermite-Hadamard型不等式。文中还提供了实数特殊平均数的一些应用。

三阶导数属于Q（I）的函数的积分不等式

Integral Inequalities for functions whose 3rd derivatives belong to Q(I)

本文对三阶导数属于Godunova-Levin类的函数，得到了一些新的Hermite-Hadamard型和Simpson型不等式.