Motivated by a proportional-derivative (PD) controller, a more precise definition of a
conformable derivative is introduced and explored. Results include basic conformable …

In this article, we present an identity and several Hermite-Hadamard type inequalities for
conformable fractional integrals. As applications, we establish some inequalities for certain …

Nonlinear Schrödinger's equation and its variation structures assume a significant job in
soliton dynamics. The soliton solutions of space-time fractional Fokas–Lenells equation with …

Some New Hermite–Hadamard‐Type Inequalities Associated with Conformable Fractional
Integrals and Their Applications Page 1 Research Article Some New Hermite–Hadamard-Type …

We prove new Hermite‐Hadamard inequalities for conformable fractional integrals by using
convex function, s‐convex, and coordinate convex functions. We prove new Montgomery …

In this paper, we present a Hermite‐Hadamard‐Fejér inequality for conformable fractional
integrals by using symmetric preinvex functions. We also establish an identity associated …

In this paper, first, we prove an identity for conformable fractional integrals. Second, by using
this identity we will present some integral inequalities connected with the left hand side of …

In the field of nonlinear programming and optimization theory, no one can ignore the role of
convex sets and convex functions. For the class of convex functions, many inequalities have …

The purpose of this work is to show that the Khalil and Katagampoula conformable
derivatives are equivalent to the simple change of variables x→ xα/α, where α is the order of …

Inequalities play important roles not only in mathematics but also in other fields, such as
economics and engineering. Even though many results are published as Hermite …