In this work, stability analysis of the fractional-order Newton-Leipnik system is studied by using the fractional Routh-Hurwitz criteria. The fractional Routh-Hurwitz conditions are used to control chaos in the proposed fractional-order system to its equilibria. Based on the fractional Routh-Hurwitz
Synchronization of the fractional order hyperchaos Lorenz systems with activation feedback control
β Scribed by Xing-Yuan Wang; Jun-Mei Song
- Publisher
- Elsevier Science
- Year
- 2009
- Tongue
- English
- Weight
- 651 KB
- Volume
- 14
- Category
- Article
- ISSN
- 1007-5704
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β¦ Synopsis
Based on the stability theory of fractional order systems, this paper analyses the synchronization conditions of the fractional order chaotic systems with activation feedback method. And the synchronization of commensurate order hyperchaotic Lorenz system of the base order 0.98 is implemented based on this method. Numerical simulations show the effectiveness of this method in a class of fractional order chaotic systems.
π SIMILAR VOLUMES
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One main approach for time-domain simulation of the linear output-feedback systems containing fractional-order controllers is to approximate the transfer function of the controller with an integer-order transfer function and then perform the simulation. In general, this approach suffers from two mai
In this note some points to paper [L. Pan, W. Zhou, J. Fang, D. Li, Synchronization and antisynchronization of new uncertain fractional-order modified unified chaotic systems via novel active pinning control, Commun Nonlinear Sci Numer Simulat 2010;15:3754-3762] are presented. Hereby, we illustrate