We provide new inequalities of Jensen-Ostrowski type, by considering bounds for the magnitude of (Formula Presented), with various assumptions on the absolutely continuous function f:[a,b]→C and a μ-measurable function g, and a complex number λ. Inequalities of Ostrowski and Jensen type are obtained as special cases, by setting λ=0 and ζ=∫Ωgdμ, respectively. In particular, we obtain some bounds for the discrepancy in Jensen’s integral inequality. Applications of these inequalities for f-divergence measures are also given
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...
AbstractThe main topic of the paper is best constants in Markov-type inequalities between the norms ...
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...
Some integral inequalities of Jensen type for AH-convex functions defined on intervals of real line ...
In this paper, we generalize a Hardy-type inequality to the class of arbitrary non-negative function...
Some inequalities related to Jensen and Ostrowski inequalities for general Lebesgue integral of diff...
Some inequalities related to Jensen and Ostrowski inequalities for general Lebesgue integral are obt...
Some conversions of the Jensen-Steffensen inequality for convex functions are considered. Applying e...
A renement and a new sharp reverse of Jensen's inequality for convex functions in terms of divided d...
In this paper, we present on new refinements of the discrete Jensen’s inequality given in [3] and [4]...
In this paper we provide the sequence of inequalities which include McShane’s generalization of Jens...
In this paper we provide the sequence of inequalities which include McShane’s generalization of Jens...
summary:Some inequalities for the Stieltjes integral and applications in numerical integration are g...
summary:Some inequalities for the Stieltjes integral and applications in numerical integration are g...
There are many known reverses of the Cauchy-Bunyakovsky-Schwarz (CBS) inequality in the literature....
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...
AbstractThe main topic of the paper is best constants in Markov-type inequalities between the norms ...
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...
Some integral inequalities of Jensen type for AH-convex functions defined on intervals of real line ...
In this paper, we generalize a Hardy-type inequality to the class of arbitrary non-negative function...
Some inequalities related to Jensen and Ostrowski inequalities for general Lebesgue integral of diff...
Some inequalities related to Jensen and Ostrowski inequalities for general Lebesgue integral are obt...
Some conversions of the Jensen-Steffensen inequality for convex functions are considered. Applying e...
A renement and a new sharp reverse of Jensen's inequality for convex functions in terms of divided d...
In this paper, we present on new refinements of the discrete Jensen’s inequality given in [3] and [4]...
In this paper we provide the sequence of inequalities which include McShane’s generalization of Jens...
In this paper we provide the sequence of inequalities which include McShane’s generalization of Jens...
summary:Some inequalities for the Stieltjes integral and applications in numerical integration are g...
summary:Some inequalities for the Stieltjes integral and applications in numerical integration are g...
There are many known reverses of the Cauchy-Bunyakovsky-Schwarz (CBS) inequality in the literature....
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...
AbstractThe main topic of the paper is best constants in Markov-type inequalities between the norms ...
We prove that L^infty-norming sets for finite-dimensional multivariatefunction spaces on compact set...