Abstract
The object of this paper is to present an extension of the classical Hadamard fractional integral. We will establish some new results of generalized fractional inequalities.
Highlights
The object of this paper is to present an extension of the classical Hadamard fractional integral
It is important to note that the integral inequalities play a basic role in statistics, mathematics, sciences, and technology (SMST)
The formation of fractional calculus has straight impact on the theory utilizing the solution of various spaces in SMST and to prove its efficacy, various statements and applications of fractional derivatives have been constructed
Summary
It is important to note that the integral inequalities play a basic role in statistics, mathematics, sciences, and technology (SMST). We will establish some new results of generalized fractional inequalities. As in [27–32], for a function gðvÞ ∈ L1ð1⁄2α, βÞ, the Hadamard fractional integral of order κ ≥ 0 is given as follows: HI κα1⁄2gðvÞ =
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