Abstract
The present paper aims to establish certain new classes of integral inequalities for a class of n (nin mathbb{N}) positive continuous and decreasing functions by utilizing the generalized fractional conformable integral operators (FCIO) recently defined by Khan and Khan. From these results, we also derive several particular cases.
Highlights
Fractional calculus earned more recognition due to its applications in diverse domains
Recent research focuses on developing a large number of the fractional integral operators (FIO) and their applications in multiple disciplines of sciences
Dahmani [8] generalized the work of [15] involving the Riemann–Liouville fractional integral operators
Summary
Fractional calculus earned more recognition due to its applications in diverse domains. In [9], Dahmani and Tabharit introduced weighted Grüss type inequalities involving fractional integral operators. Polya–Szego and Chebyshev type inequalities involving the Riemann–Liouville fractional integral operators are found in [19]. In [28], Set et al established generalized Grüss type inequalities for k-fractional integrals and applications.
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