Lower-dimensional chaotic systems are easily implementable and cost-effective, therefore,
more desirable for practical considerations. Not only can such systems preserve basic …

Studying systems with hidden attractors is new attractive research direction because of its
practical and threoretical importance. A novel system with an exponential nonlinear term …

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 …

This paper presents a 5-D hyperchaotic Rikitake dynamo system with three positive
Lyapunov exponents which is derived by adding two state feedback controls to the famous 3 …

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 …

The trajectory of a chaotic dynamical system is sensitive to the initial condition, while its
statistics normally do not have sensitive dependence on small disturbances. Such a kind of …

Discovering dynamical systems with hidden attractors has become an attractive topic
recently. A novel four-dimensional continuous-time autonomous system with a cubic …