We study persistence in coupled circle map lattices at the onset of spatio-temporal intermittency, an onset which marks a continuous transition, in the universality class of directed percolation, to a unique absorbing state. We obtain a local persistence exponent of θl=1.49±0.02 at this transition, a value which closely matches values for θl obtained in stochastic models of directed percolation. This result constitutes suggestive evidence for the universality of persistence exponents at the directed percolation transition. Given that many experimental systems are modelled accurately by coupled map lattices, experimental measurements of this persistence exponent may be feasible
We study the Gierer-Meinhardt model of reaction-diffusion on a site-disordered square lattice. Let p...
We measured persistence exponents θ ( ϕ ) of Ostwald ripening in two dimensions, as a function of th...
We show that the dynamical behavior of a coupled map lattice where the individual maps are Bernoulli...
We study persistence in coupled circle map lattices at the onset of spatio-temporal intermittency, a...
We consider a lattice of coupled circle maps, a popular model for the study of mode-locked phenomena...
Synchronization of two replicas of coupled map lattices for continuous maps is known to be in the mu...
We study persistence in coupled circle maps with repulsive (inhibitory) coupling, and find that it o...
We show that the transition from laminar to active behavior in extended chaotic systems can vary fro...
We reconsider the problem of local persistence in directed site percolation. We present improved est...
We study the transition from laminar to chaotic behavior in deterministic chaotic coupled map lattic...
The local persistence probability $P_l(t)$ that a site never becomes active up to time t, and the gl...
Chaotic evolution of structures in a coupled map lattice driven by identical noise on each site is s...
Extensive simulations are performed to study the persistence behavior of a conserved lattice gas mod...
We propose a general Langevin equation describing the universal properties of synchronization transi...
Two replicas of spatially extended chaotic systems synchronize to a common spatio-temporal chaotic s...
We study the Gierer-Meinhardt model of reaction-diffusion on a site-disordered square lattice. Let p...
We measured persistence exponents θ ( ϕ ) of Ostwald ripening in two dimensions, as a function of th...
We show that the dynamical behavior of a coupled map lattice where the individual maps are Bernoulli...
We study persistence in coupled circle map lattices at the onset of spatio-temporal intermittency, a...
We consider a lattice of coupled circle maps, a popular model for the study of mode-locked phenomena...
Synchronization of two replicas of coupled map lattices for continuous maps is known to be in the mu...
We study persistence in coupled circle maps with repulsive (inhibitory) coupling, and find that it o...
We show that the transition from laminar to active behavior in extended chaotic systems can vary fro...
We reconsider the problem of local persistence in directed site percolation. We present improved est...
We study the transition from laminar to chaotic behavior in deterministic chaotic coupled map lattic...
The local persistence probability $P_l(t)$ that a site never becomes active up to time t, and the gl...
Chaotic evolution of structures in a coupled map lattice driven by identical noise on each site is s...
Extensive simulations are performed to study the persistence behavior of a conserved lattice gas mod...
We propose a general Langevin equation describing the universal properties of synchronization transi...
Two replicas of spatially extended chaotic systems synchronize to a common spatio-temporal chaotic s...
We study the Gierer-Meinhardt model of reaction-diffusion on a site-disordered square lattice. Let p...
We measured persistence exponents θ ( ϕ ) of Ostwald ripening in two dimensions, as a function of th...
We show that the dynamical behavior of a coupled map lattice where the individual maps are Bernoulli...