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Volume 1, Issue 2
Slow Manifold Model and Simulation of the Lü system

J. Info. Comput. Sci. , 1 (2006), pp. 78-84.

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  • Abstract
Based on geometric singular perturbation theory, we discuss the existence of slow manifold model of some chaotic systems such as the L(cid:252)’s system, the Lorenz system, the Chen system and the Chua’s system. Equations  of  the  first  order  approximate  slow  manifold  are  given  by  using  standard  geometric  singular perturbation method. Some numerical simulation results are also presented.
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@Article{JICS-1-78, author = {}, title = {Slow Manifold Model and Simulation of the Lü system}, journal = {Journal of Information and Computing Science}, year = {2006}, volume = {1}, number = {2}, pages = {78--84}, abstract = {Based on geometric singular perturbation theory, we discuss the existence of slow manifold model of some chaotic systems such as the L(cid:252)’s system, the Lorenz system, the Chen system and the Chua’s system. Equations  of  the  first  order  approximate  slow  manifold  are  given  by  using  standard  geometric  singular perturbation method. Some numerical simulation results are also presented. }, issn = {3080-180X}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jics/22846.html} }
TY - JOUR T1 - Slow Manifold Model and Simulation of the Lü system AU - JO - Journal of Information and Computing Science VL - 2 SP - 78 EP - 84 PY - 2006 DA - 2006/04 SN - 1 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jics/22846.html KW - AB - Based on geometric singular perturbation theory, we discuss the existence of slow manifold model of some chaotic systems such as the L(cid:252)’s system, the Lorenz system, the Chen system and the Chua’s system. Equations  of  the  first  order  approximate  slow  manifold  are  given  by  using  standard  geometric  singular perturbation method. Some numerical simulation results are also presented.
. (2006). Slow Manifold Model and Simulation of the Lü system. Journal of Information and Computing Science. 1 (2). 78-84. doi:
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