In this paper we investigate a new system of three coupled nonlinear ordinary differential
equations, whose dynamics support periodic and chaotic attractors as certain parameters …

First, this paper announces a seven-term novel 3-D conservative chaotic system with four
quadratic nonlinearities. The conservative chaotic systems are characterized by the …

A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary
differential equation with n 4 describing the time evolution of a single scalar variable …

Memristor-based systems and their potential applications, in which memristor is both a
nonlinear element and a memory element, have been received significant attention recently …

In this research work, a six-term 3-D novel jerk chaotic system with two hyperbolic sinusoidal
nonlinearities has been proposed, and its qualitative properties have been detailed. The …

This research work proposes a new three-dimensional chaotic system with a hidden
attractor. The proposed chaotic system consists of only two quadratic nonlinearities and the …

Chaos modelling, chaos control and chaos synchronisation are active areas in chaos theory,
while research in these areas has potential applications in many fields like nonlinear optics …

Chaos theory has a manifold variety of applications in science and engineering. In this
paper, new chemical chaotic reactor equations are derived by modifying the chemical …

In this research work, a twelve-term novel 5-D hyperchaotic Lorenz system with three
quadratic nonlinearities has been derived by adding a feedback control to a ten-term 4-D …

This research work proposes a five-term 3-D novel conservative chaotic system with a
quadratic nonlinearity and a quartic nonlinearity. The conservative chaotic systems have the …