A new 3-D chaotic system with four quadratic nonlinear terms, its global chaos control via passive control method and circuit design
This paper reports the finding of a new three-dimensional chaotic system with four quadratic nonlinear terms. The paper starts with a detailed dynamic analysis of the properties of the system such as phase plots, Lyapunov exponents, Kaplan-Yorke dimension and equilibrium points. Our new chaotic sy...
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| Main Authors: | , , , , , |
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| Format: | Conference or Workshop Item |
| Language: | en |
| Published: |
2019
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| Subjects: | |
| Online Access: | http://eprints.unisza.edu.my/2007/1/FH03-FIK-19-35710.pdf http://eprints.unisza.edu.my/2007/ |
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| Summary: | This paper reports the finding of a new three-dimensional chaotic system with four quadratic nonlinear terms. The
paper starts with a detailed dynamic analysis of the properties of the system such as phase plots, Lyapunov exponents,
Kaplan-Yorke dimension and equilibrium points. Our new chaotic system is obtained by modifying the dynamics of
the Zhu chaotic system (2010), and it has complex chaotic properties. As an engineering application, passive control
method is applied for the global chaos control of the new chaotic system. Finally, an electronic circuit implementation
of the new chaotic system is designed and implemented in MultiSIM. A good qualitative agreement has been shown
between the MATLAB simulations of the new chaotic system and the MultiSIM results. |
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