# New approach to Minkowski fractional inequalities using generalized k-fractional integral operator

## TL;DR

This paper introduces new Minkowski fractional inequalities utilizing a generalized k-fractional integral operator expressed through the Gauss hypergeometric function, expanding the mathematical framework of fractional calculus.

## Contribution

It presents novel Minkowski fractional inequalities based on a generalized k-fractional integral operator involving hypergeometric functions, advancing fractional calculus theory.

## Key findings

- Derived new Minkowski fractional inequalities
- Utilized hypergeometric functions in fractional integral operators
- Extended existing fractional calculus frameworks

## Abstract

In this paper, we obtain new results related to Minkowski fractional integral inequality using generalized k-fractional integral operator which is in terms of the Gauss hypergeometric function.