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Synchronization of Spatiotemporal Chaos in Coupled Complex Ginzburg—Landau Oscillators
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作者 GAOjI-Hua zhengzhi-gang JIANGLian-Bo 《Communications in Theoretical Physics》 SCIE CAS CSCD 2003年第4期429-432,共4页
Synchronization of spatiotemporal distributed system is investigated by considering the model of 1D dif-fusively coupled complex Ginzburg-Landau oscillators. An itinerant approach is suggested to randomly move turbule... Synchronization of spatiotemporal distributed system is investigated by considering the model of 1D dif-fusively coupled complex Ginzburg-Landau oscillators. An itinerant approach is suggested to randomly move turbulentsignal injections in the space of spatiotemporal chaos. Our numerical simulations show that perfect turbulence synchro-nization can be achieved with properly selected itinerant time and coupling intensity. 展开更多
关键词 spatiotemporal chaos chaos synchronization coupled complex Ginzburg-Landau oscillators
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Alternate Phase Synchronization in Coupled Chaotic Oscillators
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作者 zhengzhi-gang ZHOUChang-Song 《Communications in Theoretical Physics》 SCIE CAS CSCD 2002年第4期419-423,共5页
Phase locking dynamics in coupled chaotic oscillators is investigated. For chaotic systems with a poorly coherent phase variable, the imperfect phase locking can be observed before the onset of a complete phase synchr... Phase locking dynamics in coupled chaotic oscillators is investigated. For chaotic systems with a poorly coherent phase variable, the imperfect phase locking can be observed before the onset of a complete phase synchronization. The temporal alternations among phase lockings are found, which originate from an overlap of Arnold tongues. 展开更多
关键词 phase synchronization Arnold tongues Lyapunov exponent
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Phase—Locking Dynamics in Coupled Circle—Map Lattices
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作者 zhengzhi-gang 《Communications in Theoretical Physics》 SCIE CAS CSCD 2002年第5期557-560,共4页
The phase-locking dynamics in 1D and 2D lattices of non-identical coupled circle maps is explored. Aglobal phase locking can be attained via a cascade of clustering processes with the increase of the coupling strength... The phase-locking dynamics in 1D and 2D lattices of non-identical coupled circle maps is explored. Aglobal phase locking can be attained via a cascade of clustering processes with the increase of the coupling strength.Collective spatiotemporal dynamics is observed when a global phase locking is reached. Crisis-induced desynchronizationis found, and its consequent spatiotemporal chaos is studied. 展开更多
关键词 phase locking circle map CRISIS
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Biased Motion in a Symmetric Periodic Potential by Breaking Temporal Sysmmetry
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作者 zhengzhi-gang LIXiao-Wen 《Communications in Theoretical Physics》 SCIE CAS CSCD 2001年第2期151-156,共6页
Unidirectional transport of a particle in a spatially periodic and symmetric potential under a periodic force with broken temporal symmetry is studied. With a collaboration of the potential field and the asymmetric ac... Unidirectional transport of a particle in a spatially periodic and symmetric potential under a periodic force with broken temporal symmetry is studied. With a collaboration of the potential field and the asymmetric ac force, a dc current can be observed. Resonant current steps are found for a finite period of the ac force. A phase diagram of these resonant steps is given. Stochastic-resonance-like directional transport induced by thermal noises is revealed. 展开更多
关键词 RATCHET directional transport stochastic resonance
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Phase Desynchronization as a Mechanism for Transitions to High—Dimensional Chaos
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作者 zhengzhi-gang HUgang 《Communications in Theoretical Physics》 SCIE CAS CSCD 2001年第6期682-688,共7页
Phase is an important degree of freedom in studies of chaotic oscillations. Phase coherence and localization in coupled chaotic elements are studied. It is shown that phase desynchronization is a key mechanism respons... Phase is an important degree of freedom in studies of chaotic oscillations. Phase coherence and localization in coupled chaotic elements are studied. It is shown that phase desynchronization is a key mechanism responsible for the transitions from low- to high-dimensional chaos. The route from low-dimensional chaos to high-dimensional toroidal chaos is accompanied by a cascade of phase desynchronizations. Phase synchronization tree is adopted to exhibit the entrainment process. This bifurcation tree implies an intrinsic cascade of order embedded in irregular motions. 展开更多
关键词 phase synchronization phase localization Lyapunov exponents
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