A New 4-D Chaotic System with Self-Excited Two-Wing Attractor, its Dynamical Analysis and Circuit Realization

Aceng Sambas, - and S. Vaidyanathan, - and S. Zhang, - and Mujiarto, - and M. Mamat, - and Subiyanto, - and W. S. Mada Sanjaya, - (2019) A New 4-D Chaotic System with Self-Excited Two-Wing Attractor, its Dynamical Analysis and Circuit Realization. Journal of Physics: Conference Series, 1179. 012084. ISSN 17426588; 17426596

[img] Text
Sambas_2019_J._Phys.__Conf._Ser._1179_012084.pdf - Published Version

Download (926kB)
[img] Text
16. JPCS1179_A Sambas.pdf

Download (3MB)

Abstract

A new four-dimensional chaotic system with only two quadratic nonlinearities i proposed in this paper. It is interesting that the new chaotic system exhibits a two-wing strange attractor. The dynamical properties of the new chaotic system are described in terms of phase portraits, equilibrium points, Lyapunov exponents, Kaplan-Yorke dimension, dissipativity, etc. The new chaotic system has two saddle-foci, unstable equilibrium points. Thus, the new chaotic system exhibits self-excited attractor. Also, a detailed analysis of the new chaotic system dynamics has been carried out with bifurcation diagram and Lyapunov exponents. As an engineering application, an electronic circuit realization of the new chaotic system is designed via MultiSIM to confirm the feasibility of the theoretical 4-D chaotic model.

[error in script]
Item Type: Article
Divisions: Fakultas Teknik > Karya Dosen
Depositing User: Tsani Karimah
Date Deposited: 01 Nov 2022 01:28
Last Modified: 17 May 2023 01:24
URI: http://repository.umtas.ac.id/id/eprint/1096

Actions (login required)

View Item View Item