Based on the one-dimensional Sine map and the two-dimensional Hénon map, a new two-
dimensional Sine-Hénon alteration model (2D-SHAM) is hereby proposed. Basic dynamic …

In this paper, a new 4D hyperchaotic system is proposed. By boosting a trigonometric
function into a single variable, the system produces different multistable regions. Bifurcation …

In this paper, dynamics and complexity of the fractional-order diffusionless Lorenz system
which is solved by the developed discrete Adomian decomposition method are investigated …

Derived from Lorenz-Haken equations, this paper presents a new 4D chaotic laser system
with three equilibria and only two quadratic nonlinearities. Dynamics analysis, including …

Designing a chaotic system with infinitely many attractors is a hot topic. In this paper,
multiscale multivariate permutation entropy (MMPE) and multiscale multivariate Lempel–Ziv …

In this paper, we investigate deterministic and stochastic dynamics of Michaelis–Menten
kinetics based tumor-immune interactions. For the deterministic case, stability analysis is …

To measure the complexity of multivariate systems, the multivariate permutation entropy
(MvPE) algorithm is proposed. It is employed to measure complexity of multivariate system in …

In this work, the dynamical behaviors of a low-dimensional model, which governs the
interplay between a driver associated with pressure gradient and relaxation of instability due …

In this paper, we proposed a fractional-order microscopic chaotic system, derived from a set
of microscopic chemical reactions. The dynamical properties of the proposed model have …

There is an urgent need to develop an efficient system for accurate recognition of epileptic
seizure type that could play a significant role in reducing the adversial effects of the disease …