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Complexity and dynamic characteristics of a new discrete-time hyperchaotic model


Citation

Kadhim, Hayder Natiq and Al-Saidi, Nadia Mohammed Ghanim and Md. Said, Mohamad Rushdan (2017) Complexity and dynamic characteristics of a new discrete-time hyperchaotic model. In: 2017 Second Al-Sadiq International Conference on Multidisciplinary in IT and Communication Science and Applications (AIC-MITCSA), 30-31 Dec. 2017, Baghdad, Iraq. (pp. 1-6).

Abstract

Based on two of the existing one-dimensional chaotic maps and the two-dimensional Hénon map, a new two-dimensional Hénon-Gaussian-Sine model (2D-HGSM) is proposed. Basic dynamic characteristics of the 2D-HGSM are studied from the following three aspects: trajectory, bifurcation diagram and Lyapunov exponents. The complexity of 2D-HGSM is investigated by means of Approximate entropy. Performance evaluations show that the 2D-HGSM has higher complexity level, better ergodicity, wider chaotic and hyperchaotic region than different chaotic maps. Furthermore, the 2D-HGSM exhibits a qualitatively different chaotic behavior with respect to the variation of its corresponding parameters. Therefore, the 2D-HGSM has good application prospects in secure communication.


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Additional Metadata

Item Type: Conference or Workshop Item (Paper)
Divisions: Institute for Mathematical Research
DOI Number: https://doi.org/10.1109/AIC-MITCSA.2017.8723012
Publisher: IEEE
Keywords: Hyperchaotic; Lyapunov exponents; Approximate entropy; Complexity analysis
Depositing User: Nabilah Mustapa
Date Deposited: 06 Jul 2020 03:04
Last Modified: 06 Jul 2020 03:04
Altmetrics: http://www.altmetric.com/details.php?domain=psasir.upm.edu.my&doi=10.1109/AIC-MITCSA.2017.8723012
URI: http://psasir.upm.edu.my/id/eprint/36987
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