  There have been many proposed forms of fractional calculus, which can be
grouped into a few broad classes of operators. By replacing the kernel of the
power function with another kernel function, the traditional Riemann-Liouville
formula and its generalisations are modified. Recent research has focused on
Minkowski fractional inequalities and other inequalities for fractional
integrals of certain types of functions. We also provide many concrete examples
of applications to demonstrate the power of our key findings. It is no longer
necessary to prove such statements separately for each model. This is because
in a single study we have provided theorems that are valid for the entire
general class of fractional operators. We can also study fractional integrals
and derivatives with respect to functions.
