Integral inequality plays a critical role in both theoretical and applied mathematics fields. It is
clear that inequalities aim to develop different mathematical methods (numerically or …

Integral inequalities play a critical role in both theoretical and applied mathematics fields. It
is clear that inequalities aim to develop different mathematical methods. Thus, the present …

It is a familiar fact that inequalities have become a very popular method using fractional
integrals, and that this method has been the driving force behind many studies in recent …

The primary objective of this research is to establish the generalized fractional integral
inequalities of Hermite-Hadamard-type for MT-convex functions and to explore some new …

In this paper, we study the solvability and generalized Ulam–Hyers (UH) stability of a
nonlinear Atangana–Baleanu–Caputo (ABC) fractional coupled system with a Laplacian …

The concepts of convex and non-convex functions play a key role in the study of
optimization. So, with the help of these ideas, some inequalities can also be established …

At first, we construct a connection between the Atangana–Baleanu and the Riemann–
Liouville fractional integrals of a function with respect to a monotone function with …

This paper adopts a new terminology,“delta q-Mittag-Leffler stability”, for studying the
stability of nonlinear q-fractional dynamical systems on the time scale. In fact, the idea of …

The classical p-Laplace equation is one of the special and significant second-order ODEs.
The fractional-order p-Laplace ODE is an important generalization. In this paper, we mainly …

In this study, a few inequalities of Hermite–Hadamard type are constructed via the
conformable fractional operators so that the normal version is recovered in its limit for the …