This paper is devoted to proving some new fractional inequalities via recent generalized
fractional operators. These inequalities are in the Hermite–Hadamard and Minkowski …

In this study, new midpoint-type inequalities are given through recently generalized
Riemann–Liouville fractional integrals. Foremost, we present an identity for a class of …

The motivation of this research is to introduce some new fractional operators called “the
improved fractional (IF) operators”. The originality of these fractional operators comes from …

In this work, the incompressible smoothed particle hydrodynamics (ISPH) method is utilized
to simulate thermosolutal convection in a novel annulus barred by NEPCMs. The novel …

This article presents a novel mathematical fractional model to examine the transmission of
HIV. The new HIV model is built using recently fractional enlarged differential and integral …

In this paper, new inequalities for the left and right sides of the Hermite–Hadamard
inequality are acquired for twice-differentiable mappings. Conformable fractional integrals …

Building upon previous research in conformable fractional calculus, this study introduces a
novel identity. Using this identity as a foundation, we derive a set of conformable fractional …

The authors propose a new method of investigation of an integral identity according to
conformable fractional operators. Moreover, some Newton-type inequalities are considered …

In this paper, the connections between fundamental solutions and Lie symmetry groups for a
class of conformable time fractional partial differential equations (PDEs) with variable …

This paper establishes an identity for the case of differentiable $ s-$ convex functions with
respect to the conformable fractional integrals. By using this identity, sundry trapezoid-type …