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相关论文: Synchronization of Coupled Systems with Spatiotemp…

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We study a synchronization mechanism, based on one-way coupling of all-or-nothing type, applied to coupled map lattices with several different local rules. By analyzing the metric and the topological distance between the two systems, we…

统计力学 · 物理学 2007-05-23 Franco Bagnoli , Lucia Baroni , Paolo Palmerini

We numerically investigate the critical behavior of the synchronization transition of two unidirectionally coupled delayed chaotic systems. We map the problem to a spatially extended system to show that the synchronization transition in…

统计力学 · 物理学 2016-08-16 Ivan G. Szendro , Juan M. López

Spatially extended dynamical systems, namely coupled map lattices, driven by additive spatio-temporal noise are shown to exhibit stochastic synchronization. In analogy with low-dymensional systems, synchronization can be achieved only if…

混沌动力学 · 物理学 2009-10-31 Lucia Baroni , Roberto Livi , Alessandro Torcini

A synchronization mechanism driven by annealed noise is studied for two replicas of a coupled-map lattice which exhibits stable chaos (SC), i.e. irregular behavior despite a negative Lyapunov spectrum. We show that the observed…

统计力学 · 物理学 2007-05-23 F. Bagnoli , F. Cecconi

We study two problems related to spatially extended systems: the dynamical stability and the universality classes of the replica synchronization transition. We use a simple model of one dimensional coupled map lattices and show that chaotic…

统计力学 · 物理学 2008-01-20 Franco Bagnoli , Raul Rechtman

We study the nature of the synchronization transition in spatially extended systems by discussing a simple stochastic model. An analytic argument is put forward showing that, in the limit of discontinuous processes, the transition belongs…

统计力学 · 物理学 2010-01-19 F. Ginelli , R. Livi , A. Politi , A. Torcini

We propose a general Langevin equation describing the universal properties of synchronization transitions in extended systems. By means of theoretical arguments and numerical simulations we show that the proposed equation exhibits,…

统计力学 · 物理学 2009-11-10 Miguel A. Munoz , Romualdo Pastor-Satorras

We extend the concept of generalized synchronization of chaos, a phenomenon that occurs in driven dynamical systems, to the context of autonomous spatiotemporal systems. It means a situation where the chaotic state variables in an…

混沌动力学 · 物理学 2009-11-13 O. Alvarez-Llamoza , M. G. Cosenza

Two replicas of spatially extended chaotic systems synchronize to a common spatio-temporal chaotic state when coupled above a critical strength. As a prototype of each single spatio-temporal chaotic system a lattice of maps interacting via…

混沌动力学 · 物理学 2008-09-23 M. Cencini , C. J. Tessone , A. Torcini

The synchronization of two stochastically coupled one-dimensional cellular automata (CA) is analyzed. It is shown that the transition to synchronization is characterized by a dramatic increase of the statistical complexity of the patterns…

元胞自动机与格子气 · 物理学 2007-05-23 Juan R. Sánchez , Ricardo López-Ruiz

The synchronization transition between two coupled replicas of spatio-temporal chaotic systems in 2+1 dimensions is studied as a phase transition into an absorbing state - the synchronized state. Confirming the scenario drawn in 1+1…

统计力学 · 物理学 2010-07-14 F. Ginelli , M. Cencini , A. Torcini

Systems of oscillators subject to time-dependent noise typically achieve synchronization for long times when their mutual coupling is sufficiently strong. The dynamical process whereby synchronization is reached can be thought of as a…

统计力学 · 物理学 2024-11-11 Ricardo Gutierrez , Rodolfo Cuerno

We study the synchronization of two spatially extended dynamical systems where the models have imperfections. We show that the synchronization error across space can be visualized as a rough surface governed by the Kardar-Parisi-Zhang…

混沌动力学 · 物理学 2014-11-03 Diego Pazó , Juan M. López , Rafael Gallego , Miguel A. Rodríguez

There are few known universality classes of absorbing phase transitions in one dimension and most models fall in the well-known directed percolation (DP) class. Synchronization is a transition to an absorbing state and this transition is…

统计力学 · 物理学 2024-11-25 Divya D. Joshi , Prashant M. Gade

We present strong evidence that a coupled-map-lattice model for spatio-temporal intermittency belongs to the universality class of directed percolation when the updating rules are asynchronous, i.e. when only one randomly chosen site is…

chao-dyn · 物理学 2009-10-30 Juri Rolf , Tomas Bohr , Mogens H. Jensen

Synchronization of two replicas of coupled map lattices for continuous maps is known to be in the multiplicative noise universality class. We study this transition in the presence of quenched disorder in coupling. The disorder is identical…

统计力学 · 物理学 2023-11-02 Naval R. Sabe , Priyanka D. Bhoyar , Prashant M. Gade

The present paper explores the synchronization scenario of hyperchaotic time-delayed electronic oscillators coupled indirectly via a common environment. We show that depending upon the coupling parameters a hyperchaotic time-delayed system…

混沌动力学 · 物理学 2013-07-23 Tanmoy Banerjee , Debabrata Biswas

Spatially extended chaotic systems with power-law decaying interactions are considered. Two coupled replicas of such systems synchronize to a common spatio-temporal chaotic state above a certain coupling strength. The synchronization…

混沌动力学 · 物理学 2009-11-11 Claudio Juan Tessone , Massimo Cencini , Alessandro Torcini

We study the synchronization phenomena in a system of globally coupled oscillators with time delay in the coupling. The self-consistency equations for the order parameter are derived, which depend explicitly on the amount of delay. Analysis…

统计力学 · 物理学 2009-10-31 M. Y. Choi , H. J. Kim , D. Kim , H. Hong

Synchronization of spatiotemporally chaotic extended systems is considered in the context of coupled one-dimensional Complex Ginzburg-Landau equations (CGLE). A regime of coupled spatiotemporal intermittency (STI) is identified and…

chao-dyn · 物理学 2009-10-28 A. Amengual , E. Hernandez-Garcia , R. Montagne , M. San Miguel
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