In this work, we present a design for a Newton-Leipnik system with a fractional Caputo-
Fabrizio derivative to explain its chaotic characteristics. This time-varying fractional Caputo …

This paper, offers a new method for simulating variable-order fractional differential operators
with numerous types of fractional derivatives, such as the Caputo derivative, the Caputo …

A number of thermal devices might benefit from the usage of nanofluids in solar power. In
this research, the idea of MHD mixed convective hybrid nanofluids including grapheme …

For the Burke-Shaw system, we propose a fractal-fractional order in the sense of the Caputo-
Fabrizio derivative. The proposed system is solved by utilizing the fractal-fractional …

Background: Tuberculosis, a global health concern, was anticipated to grow to 10.6 million
new cases by 2021, with an increase in multidrug-resistant tuberculosis. Despite 1.6 million …

The excessive use of drugs has become a growing concern in the current century, with the
global toll of drug-related deaths and disabilities posing a significant public health challenge …

This article addresses the synchronization of general variable fractional-order one-sided
Lipschitz chaotic systems with norm-bounded time-varying parametric uncertainty. A non …

This paper introduces new formulas for generalized Hattaf fractal-fractional operators and
presents a novel formulation of Gronwall's inequality using the generalized Hattaf fractal …

This article presents a non-linear deterministic mathematical model that captures the
evolving dynamics of HIV disease spread, considering three levels of infection in a …

In this article, we present a nonlinear model of the Liu system that includes fractional
derivatives of variable-order. Due to the nonlocality of the dynamical system, we introduce …