In this study, new and general variants have been obtained on Chebyshev’s inequality, which is quite old in inequality theory but also a useful and effective type of inequality. The main findings obtained by using integrable functions and generalized fractional integral operators have generalized many existing results as well as iterating the Chebyshev inequality in special cases. © 2021 by the authors. Licensee MDPI, Basel, Switzerland
In this manuscript, we study the unified integrals recently defined by Rahman et al. and present som...
Recently, several authors have investigated Chebyshev type inequalities for numerous fractional inte...
Here, we obtain several new fractional integral inequalities using Marichev Saigo Maeda fractional i...
Chebyshev type inequalities for the generalized fractional integral operators are studied based on t...
The main goal of this article is first to introduce a new generalization of the fractional integral ...
In this paper, we introduce the generalized left-side and right-side fractional integral operators w...
In this paper, using generalized k-fractional integral operator (in terms of the Gauss hypergeometri...
The role of fractional integral operators can be found as one of the best ways to generalize classic...
The purpose of this research paper is first to propose the generalized weighted-type fractional inte...
Since an interesting functional by P.L. Chebyshev was presented in the year 1882, many results, whic...
We use a recently proposed fractional integral to establish a generalization of Grüss-type integral ...
In this paper certain Polya-Szego type integral inequalities due to Karamata's estimations of the Ch...
Abstract This paper is devoted to proving some new fractional inequalities via recent generalized fr...
In this present article, we establish certain new Pólya–Szegö-type tempered fractional integral ineq...
In this paper, authors establish a new identity for a differentiable function using generic integral...
In this manuscript, we study the unified integrals recently defined by Rahman et al. and present som...
Recently, several authors have investigated Chebyshev type inequalities for numerous fractional inte...
Here, we obtain several new fractional integral inequalities using Marichev Saigo Maeda fractional i...
Chebyshev type inequalities for the generalized fractional integral operators are studied based on t...
The main goal of this article is first to introduce a new generalization of the fractional integral ...
In this paper, we introduce the generalized left-side and right-side fractional integral operators w...
In this paper, using generalized k-fractional integral operator (in terms of the Gauss hypergeometri...
The role of fractional integral operators can be found as one of the best ways to generalize classic...
The purpose of this research paper is first to propose the generalized weighted-type fractional inte...
Since an interesting functional by P.L. Chebyshev was presented in the year 1882, many results, whic...
We use a recently proposed fractional integral to establish a generalization of Grüss-type integral ...
In this paper certain Polya-Szego type integral inequalities due to Karamata's estimations of the Ch...
Abstract This paper is devoted to proving some new fractional inequalities via recent generalized fr...
In this present article, we establish certain new Pólya–Szegö-type tempered fractional integral ineq...
In this paper, authors establish a new identity for a differentiable function using generic integral...
In this manuscript, we study the unified integrals recently defined by Rahman et al. and present som...
Recently, several authors have investigated Chebyshev type inequalities for numerous fractional inte...
Here, we obtain several new fractional integral inequalities using Marichev Saigo Maeda fractional i...