Phase multistability of synchronous chaotic oscillations.
Vadivasova, T.E., Sosnovtseva, O.V., Balanov, A.G., Astakhov, V.V. (2000)
Discrete Dynamics in Nature and Society
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Displaying similar documents to “Irregular attractors.”
Phase multistability of synchronous chaotic oscillations.
Inductorless Chua's circuit: experimental time series analysis.
Rubinger, R.M., Nascimento, A.W.M., Mello, L.F., Rubinger, C.P.L., Filho, N.Manzanares, Albuquerque, H.A. (2007)
Mathematical Problems in Engineering
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In-phase and antiphase complete chaotic synchronization in symmetrically coupled discrete maps.
Astakhov, Vladimir, Shabunin, Alexey, Klimshin, Alexander, Anishchenko, Vadim (2002)
Discrete Dynamics in Nature and Society
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Chaotic attractor generation via a simple linear time-varying system.
Ou, Baiyu, Liu, Desheng (2010)
Discrete Dynamics in Nature and Society
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Generate -scroll attractor via composite switching controls.
Ou, Baiyu, Liu, Desheng (2010)
Mathematical Problems in Engineering
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Chaotic behavior and modified function projective synchronization of a simple system with one stable equilibrium
Zhouchao Wei, Zhen Wang (2013)
Kybernetika
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By introducing a feedback control to a proposed Sprott E system, an extremely complex chaotic attractor with only one stable equilibrium is derived. The system evolves into periodic and chaotic behaviors by detailed numerical as well as theoretical analysis. Analysis results show that chaos also can be generated via a period-doubling bifurcation when the system has one and only one stable equilibrium. Based on Lyapunov stability theory, the adaptive control law and the parameter update...
Chaotic attractors of two-dimensional invertible maps.
Anishchenko, Vadim S., Vadivasova, Tatjana E., Strelkova, Galina I., Kopeikin, Andrey S. (1998)
Discrete Dynamics in Nature and Society
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Coupled flare attractors -- a discrete prototype for economic modelling.
Hartmann, Georg C., Rössler, Otto E. (1998)
Discrete Dynamics in Nature and Society
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On the definition of strange nonchaotic attractor
Lluís Alsedà, Sara Costa (2009)
Fundamenta Mathematicae
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The aim of this paper is twofold. On the one hand, we want to discuss some methodological issues related to the notion of strange nonchaotic attractor. On the other hand, we want to formulate a precise definition of this kind of attractor, which is "observable" in the physical sense and, in the two-dimensional setting, includes the well known models proposed by Grebogi et al. and by Keller, and a wide range of other examples proposed in the literature. Furthermore, we analytically prove...
Coupled flare attractors -- a discrete prototype for economic modelling.
Hartmann, Georg, Rossler, Otto E. (1999)
Discrete Dynamics in Nature and Society
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A new chaotic attractor from 2D discrete mapping via border-collision period-doubling scenario.
Elhadj, Zeraoulia (2005)
Discrete Dynamics in Nature and Society
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Blowout bifurcation of chaotic saddles.
Kapitaniak, Tomasz, Lai, Ying-Cheng, Grebogi, Celso (1999)
Discrete Dynamics in Nature and Society
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