A coupled-map lattice showing complex behavior in the presence of a fully negative Lyapunov spectrum is considered. A dynamical phase transition from ``frozen'' disorder to chaoticlike evolution upon changing diffusive coupling is studied in detail. Various indicators provide a coherent description of the scenario: the existence of a finite transition region characterized by an irregular alternancy of periodic and chaotic evolution
Proceedings, pp. 485—493 Our recent interest is focused on establishing the necessary and sufficient...
Experiments investigating particles floating on a randomly stirred fluid show regions of very low de...
We analyse the synchronous chaos and its stability in coupled map lattices and coupled nonlinear osc...
Low-dimensional chaotic dynamical systems can exhibit many characteristic properties of stochastic s...
The asymptotic behaviour of a dynamical system is described by probability measures that are invaria...
Two replicas of spatially extended chaotic systems synchronize to a common spatio-temporal chaotic s...
International audienceTo identify and to explain coupling-induced phase transitions in Coupled Map L...
We analyze the size limits of coupled map lattices with diffusive coupling at the crossover of low-d...
The influence of static disorder on chaotic systems is investigated for two different classes. In th...
"sensitive dependence on initial condition", which is the essential feature of chaos is demonstrated...
A chaotic transition phenomenon in a five-star–coupled map system resulting from recombination of sy...
"We investigate how changes of specific topological features result on transitions among different b...
36 pages, 5 PNG figures, LaTeX2e. Uses utphys.bst for referencesWe construct Arnol'd cat map lattice...
Instabilities in 1D spatially extended systems are studied with the aid of both temporal and spatial...
We numerically investigate the characteristics of chaos evolution during wave-packet spreading in tw...
Proceedings, pp. 485—493 Our recent interest is focused on establishing the necessary and sufficient...
Experiments investigating particles floating on a randomly stirred fluid show regions of very low de...
We analyse the synchronous chaos and its stability in coupled map lattices and coupled nonlinear osc...
Low-dimensional chaotic dynamical systems can exhibit many characteristic properties of stochastic s...
The asymptotic behaviour of a dynamical system is described by probability measures that are invaria...
Two replicas of spatially extended chaotic systems synchronize to a common spatio-temporal chaotic s...
International audienceTo identify and to explain coupling-induced phase transitions in Coupled Map L...
We analyze the size limits of coupled map lattices with diffusive coupling at the crossover of low-d...
The influence of static disorder on chaotic systems is investigated for two different classes. In th...
"sensitive dependence on initial condition", which is the essential feature of chaos is demonstrated...
A chaotic transition phenomenon in a five-star–coupled map system resulting from recombination of sy...
"We investigate how changes of specific topological features result on transitions among different b...
36 pages, 5 PNG figures, LaTeX2e. Uses utphys.bst for referencesWe construct Arnol'd cat map lattice...
Instabilities in 1D spatially extended systems are studied with the aid of both temporal and spatial...
We numerically investigate the characteristics of chaos evolution during wave-packet spreading in tw...
Proceedings, pp. 485—493 Our recent interest is focused on establishing the necessary and sufficient...
Experiments investigating particles floating on a randomly stirred fluid show regions of very low de...
We analyse the synchronous chaos and its stability in coupled map lattices and coupled nonlinear osc...