相关论文: Inequalities for weighted sums of Mertens function…

In this article several types of inequalities for weighted sums of the moduli of Taylor coefficients for Bloch functions are proved

Certain new inequalities for the sums of factorials are presented.

In this paper, we prove an inequality regarding the differential polynomial. This improves some recent results.

We establish an inequality of different metrics for algebraic polynomials.

A generalization of Mercer inequality for h-convex function is presented. As application, a weighted generalization of triangle inequality is given.

We study arithmetic inequalities for multiplicative, sub(super)-multiplicative, sub(super)-homogeneous functions. Applications for the classical arithmetic functions are pointed out.

In this paper, we establish some new general Opial inequalities for Widder derivatives.

We prove an inequality for polynomials applied in a symmetric way to non-commuting operators.

In this paper, we prove some inequalities for the differences and ratios of the beta function.

In this paper, we establish some integral ineuqalities for n- times differentiable convex functions.

In this paper, the versions of trigonometric functions of certain known inequalities for hyperbolic ones are proved, and then corresponding inequalities for means are presented.

In this paper, we present a generalization of the Huygens types inequalities involving Bessel and modified Bessel functions of the first kind.

This paper presents a brief survey of the most important and the most remarkable inequalities involving the basic arithmetic functions.

In this paper, new sharpened Huygens type inequalities involving Bessel and modified Bessel functions of the first kinds are established

In this article, we obtain two interesting general inequalities concerning Riemman sums of convex functions, which in particular, sharpen Alzer's inequality and give a suitable converse for it.

Some mathematical inequalities among various weighted means are studied. Inequalities on weighted logarithmic mean are given. Besides, the gap in Jensen's inequality is studied as a convex function approach. Consequently, some non-trivial…

This survey discusses the classical Bernstein and Markov inequalities for the derivatives of polynomials, as well as some of their extensions to general sets.

In this paper, we establish some integral ineuqalities for n- times differentiable quasi-convex functions.

By use of a modified Nunokawa's lemma, we obtain some new conditions for univalence. Also, some sharp inequalities concerning univalent functions are presented.

The main purpose of the present article is to give some new Hilbert's sum type inequalities, which in special cases yield the classical Hilbert's inequalities. Our results provide some new estimates to these types of inequalities.