Results 41 to 50 of about 380,903 (284)

QUANTIZED OPEN CHAOTIC SYSTEMS [PDF]

Mathematical Results in Quantum Physics, 2011
Two different "wave chaotic" systems, involving complex eigenvalues or resonances, can be analyzed using common semiclassical methods. In particular, one obtains fractal Weyl upper bounds for the density of resonances/eigenvalues near the real axis, and a classical dynamical criterion for a spectral gap.
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Projective-anticipating, projective, and projective-lag synchronization of time-delayed chaotic systems on random networks

, 2008
We study projective-anticipating, projective, and projective-lag synchronization of time-delayed chaotic systems on random networks. We relax some limitations of previous work, where projective-anticipating and projective-lag synchronization can be ...
Cun-Fang Feng, Erdös P., Sheng-Jun Wang, Xin-Jian Xu, Ying-Hai Wang   +4 more
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Multiobjective synchronization of coupled systems [PDF]

, 2011
Copyright @ 2011 American Institute of PhysicsSynchronization of coupled chaotic systems has been a subject of great interest and importance, in theory but also various fields of application, such as secure communication and neuroscience. Recently, based
Blekhman I. I., Deb K., Goldberg D. E., Jian-an Fang, Jürgen Kurths, W. K. Wong, Yang Tang, Zidong Wang   +7 more
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A general construction method of a new high dimensional multi-wing nested hyperchaotic system [PDF]

AIP Advances
In engineering applications, low-dimensional chaotic systems often suffer from limited complexity and security vulnerability. To address this, a novel and general construction method for a new high-dimensional multi-wing chaotic system was proposed.
Xiaofan Zheng, Huanghuang Jin
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An Improved Absolute-Cosine Chaotification Model and Its Simple Application in PRNG

IEEE Access, 2023
Chaotic systems are widely used in various aspects such as information security, signal processing, and synchronous control. The structural complexity and the chaotic behavior of chaotic systems are two significant factors affecting their practical ...
Feng Zhang, Jianeng Tang, Zezong Zhang, Zhongming Huang, Tingting Huang   +4 more
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Effect of Random Parameter Switching on Commensurate Fractional Order Chaotic Systems

, 2016
The paper explores the effect of random parameter switching in a fractional order (FO) unified chaotic system which captures the dynamics of three popular sub-classes of chaotic systems i.e. Lorenz, Lu and Chen's family of attractors.
Das, Saptarshi, Das, Shantanu, Pan, Indranil   +2 more
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A Novel Chaotic System Generator Architecture Based on Optimization Algorithm

IEEE Access
Chaotic systems have always been of critical importance for researchers as a factor that triggers science and engineering studies. For this reason, understanding the real world more effectively by exploring new chaotic systems has always been a hot ...
T. Cigal, E. Tanyildizi
doaj   +1 more source

Synchronization of two different chaotic systems via nonlinear control

Journal of Applied Sciences and Environmental Management, 2017
This work reports the synchronization of a pair of four chaotic systems via nonlinear control technique. This method has been found to be easy to implement and effective especially on two different chaotic systems.
M.I. Babalola, B.E. Iyorzor
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Generalized Chaotic Synchronizationin Coupled Ginzburg-Landau Equations

, 2006
Generalized synchronization is analyzed in unidirectionally coupled oscillatory systems exhibiting spatiotemporal chaotic behavior described by Ginzburg-Landau equations. Several types of coupling betweenthe systems are analyzed.
A. A. Koronovskiĭ, A. A. Koronovskiĭ, A. A. Koronovskiĭ, A. A. Koronovskiĭ, A. E. Hramov, A. E. Hramov, A. E. Hramov, A. E. Hramov, A. E. Hramov, A. E. Hramov, A. E. Hramov, A. L. Fradkov, A. Martian, A. Pikovsky, A. Pikovsky, A. S. Dmitriev, A. Wolf, C. Schäfer, D. I. Trubetskov, D. I. Trubetskov, D. Walgraef, F. Bauer, G. Benettin, H. D. I. Abarbanel, I. S. Aranson, J. García-Ojalvo, J. K. White, J. P. Eckmann, K. Murali, K. Murali, K. Pyragas, K. Pyragas, L. Junge, L. Kocarev, L. Kocarev, L. Kocarev, L. M. Pecora, L. M. Pecora, M. G. Rosenblum, M. G. Rosenblum, M. G. Rosenblum, M. I. Rabinovich, M. I. Tribel’skiĭ, N. F. Rulkov, N. F. Rulkov, N. V. Karlov, P. J. Roach, P. Parmananda, P. V. Popov, R. Brown, R. C. Elson, R. Toral, S. Boccaletti, S. Boccaletti, S. Boccaletti, S. Boccaletti, S. P. Kuznetsov, V. S. Afraimovich, V. S. Anishchenko, V. S. Anishchenko, Z. Tasev   +60 more
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Simple Chaotic Hyperjerk System

International Journal of Bifurcation and Chaos, 2016
In literature many chaotic systems, based on third-order jerk equations with different nonlinear functions, are available. A jerk system is taken to be a part of dynamical systems that can exhibit regular and chaotic behavior. By extension, a hyperjerk system can be described as a dynamical system with [Formula: see text]th-order ordinary differential
YILDIRIM DALKIRAN, Fatma, SPROTT, JC
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