SOME NOVEL INEQUALITIES VIA TEMPERED FRACTIONAL INTEGRAL OPERATOR AND THEIR APPLICATIONS

In this paper, we generate some innovative results on the integral inequalities of the Chebyshev type as well as the reverse Minkowski inequality using the tempered fractional integral operator. These inequalities extend some prior conclusions. As a direct result of our major findings, we demonstrate inequalities of Chebyshev type incorporating Riemann-Liouville fractional integral operators. These variations can lead to some intriguing outcomes in a few exceptional situations. We may also discover some applications of this inequality by using a particular function, which we then graphically display.