Generalized weighted Cebysev and Ostrowski type inequalities for double integrals

In this paper, we firstly establish generalized weighted Montgomery identity for double integrals. Then, some generalized weighted Cebysev and Ostrowski type inequalities for double integrals are given.Publisher's Versio

ON BIVARIATE RETARDED INTEGRAL INEQUALITIES AND THEIR APPLICATIONS

In this paper, we obtain some retarded integral inequalities in two independent variables which can be used as tools in the theory of partial differential and integral equations with time delays. The presented inequalities are of new forms compared with the existing ones so far in the literature. In order to illustrate the validity of the theorems we give one application for them for the solution to certain fractional order differential equations

Some Improvements of Conformable Fractional Integral Inequalities

In this study, we wish to set up and present some new conformable fractional integral inequalities of the Gronwall type which have a great variety of implementation area in differential and integral equations

SIMPSON’S TYPE INEQUALITY FOR F-CONVEX FUNCTION

In this paper, we obtain Simpson’s type inequality for the function whosesecond derivatives absolute values are F-convex. Then, we give some special cases ofthe mappings F

PERTURBED COMPANION OF OSTROWSKI TYPE INEQUALITY FOR TWICE DIFFERENTIABLE FUNCTIONS

In this paper, some perturbed companion of Ostrowski type integral inequalities for functions whose second derivatives are either bounded or of bounded variation are established

On the generalized weighted integral inequality for double integrals

In this paper, we obtain weighted Montgomery’s identities for function of two variables and apply them to give new generalization weighted integral inequality for double integrals involving functions of two independent variables by using fairly elementary analysis. © 2015, Universitatii Al.I.Cuza din Iasi. All rights reserved

On the ostrowski type integral inequality for double integrals

In this note, we establish a new inequality of Ostrowski-type for double integrals involving functions of two independent variables by using fairly elementary analysis

Preface: 1st International Conference on Mathematical and Related Sciences (ICMRS 2018)

Duzce University1st International Conference on Mathematical and Related Sciences, ICMRS 2018 -- 30 April 2018 through 4 May 2018 -- 138225[No abstract available

Hermite-Hadamard inequalities involving the Gauss hypergeometric function

7th International Eurasian Conference on Mathematical Sciences and Applications (IECMSA) -- AUG 28-31, 2018 -- Kyiv, UKRAINEWOS: 000469338300023The goal of this study is obtained the new generalization Hermite-Hadamard-Fejer inequalities involving the Gauss hypergeometric function. The results presented here would provide some fractional inequalities involving Saigo, Erdelyi-Kober and Riemann-Liouville type fractional operators.Scientific Research Projects Coordination Unit of Duzce University [2018.05.04.819]This work was supported by Scientific Research Projects Coordination Unit of Duzce University. Projectnumber 2018.05.04.819

On the Hermite-Hadamard-type inequalities for co-ordinated convex function via fractional integrals

WOS: 000328110600005In this paper, we initially present new some inequality of Hermite-Hadamard-type for co-ordinated convex functions on a rectangle from the plane (2) via Riemann-Liouville fractional integrals. Then, we give an integral identity for fractional integrals and with the help of this integral identity we establish some integral inequalities with the right-hand side of the fractional Hermite-Hadamard-type inequality on the co-ordinates