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17.525  Articles
1 of 1.753 pages  |  10  records  |  more records»
In this paper, we establish some new Simpson type integral inequalities by using s-geometrically convex functions and then give some applications to special means of real numbers.

By utilizing two  fractional integral identities and elementaryinequalities via geometric-geometric (GG for short) convex functions, we derive new type Hermite-Hadamard inequalities involving Hadamard fractional integrals. Some applications to specia... see more

In this paper, the Riemann-Liouville fractional operator is used to generate new classes of integral inequalities using a family of n positive functions, (n ? N*). For our results, some interesting classical inequalities can be deduced as some special cas... see more

In this study, we have obtained some Hermite-Hadamard type integral inequalities for S_phi_preinvex functions. These inequalities are a generalization of some of the results in the literature.

This paper is about obtaining some new type of integral inequalities for functions from the Lipschitz class. For this, some new integral inequalities related to the differences between the two different types of integral averages for Lipschitzian function... see more

We obtained new sharp Kolmogorov-type inequalities for norms of hypersingular integrals with homogeneous characteristic of constant sign ?DaO?8{\| D^{\alpha}_{\Omega} \|}_{\infty}. We provided some applications of the obtained inequalities.

By utilizing two  fractional integral identities and elementaryinequalities via geometric-geometric (GG for short) convex functions, we derive new type Hermite-Hadamard inequalities involving Hadamard fractional integrals. Some applications to specia... see more

In this paper, we establish some new Simpson type integral inequalities by using s-geometrically convex functions and then give some applications to special means of real numbers.

New sharp Kolmogorov type inequalities for hypersingular integrals with homogeneous characteristic of the form O(t)=sgnm?k=1tk\Omega(t) = \mathrm{sgn} \prod\limits_{k=1}^m t_k for multivariate functions from Hölder spaces are obtained.

1 of 1.753 pages  |  10  records  |  more records»