In this paper, we consider the class of generalized quasi-convex. Then using this convexity, we obtain some new generalized Hermite-Hadamard type integral inequalities for the generalized quasi-convex functions.

This paper concentrates on dynamics and stability analysis of two predators-one prey mathematical model with competition between predators and fading memory in one predator. The investigation of the constructed model shows ...

In this study we have examined, the coefficient matrix of a cubic, 4th order and nth order Bezier curves using combinations as the elements to get a pattern. Also their first, second, third derivativies are examined based ...

In this present paper, some new generalized Hermite-Hadamard type inequalities for functions whose second derivatives in absolute value are generalized s-convex in the second sense are obtained.

Objectives: The purpose of this study was to evaluate the relationship between psychosociocultural factors and dental malocclusion, facial appearance, and body perception.Material and Methods: The study was carried out ...

In this paper, we employ new version of the Atangana-Baleanu integral operator namely ABK-fractional integrals to obtain two general integral identities complying second-order derivatives for a given function. Thus allowing ...

Fractional calculus has been the target of the work of many mathematicians for more than a century. Some of these investigations are of inequalities and fractional integral operators. In this article, a novel fractional ...

Fractional operators are one of the frequently used tools to obtain new generalizations of clasical inequalities in recent years and many new fractional operators are defined in the literature. This development in the field ...

The main objective of this article is to establish a new post quantum version of Montgomery identity. Some estimates of associated post quantum bounds are also obtained. In order to obtain the main results of the article, ...

In this paper, we establish several new integral inequalities involving Caputo k-fractional derivatives for eta-quasi-convex and s-Godunova-Levin convex. In order to obtain our results, we use some classical inequalities ...