We study the effect of memory on synchronization of identical chaotic systems driven by common external noises. Our examples show that while in general the synchronization transition becomes more difficult to meet when the memory range increases, for intermediate ranges the synchronization tendency of systems can be enhanced. Generally the synchronization transition is found to depend on the memory profile and range and the ratio of noise strength to memory amplitude, which indicates a possibility of optimizing synchronization by memory. We also point out a close link between dynamics with memory and noise, and recently discovered synchronizing properties of networks with delayed interactions
Synchronization phenomena in complex systems are very good models to describe various higher-dimensi...
Synchronization transitions are investigated in small-world neuronal networks that are locally model...
Autonomous randomly coupled neural networks display a transition to chaos at a critical coupling str...
We study synchronization of systems in which agents holding chaotic oscillators move in a two-dimens...
The effect of noise in inducing order on various chaotically evolving systems is reviewed, with spec...
We study synchronization of two chaotic oscillators coupled with time delay in a master-slave config...
Intermittent behavior is typical of systems of vari ous origins and is a universal effect. In partic...
We show two examples of noise{induced synchronization. We study a 1-d map and the Lorenz systems, b...
Abstract — In this study, we investigate synchronization states observed in coupled chaotic circuits...
We propose a novel scheme to regulate noise infusion into the chaotic trajectories of uncoupled comp...
We investigate the way in which noise destroys phase synchronization in chaotic systems. Two cases a...
International audienceThe functional role of synchronization has attracted much interest and debate:...
We study the noise-induced synchronization in a system of particles moving in Fahy–Hamann potential ...
Autonomous, randomly coupled, neural networks display a transition to chaos at a critical coupling s...
Abstract—In this study, we investigate synchronization phe-nomena observed in coupled chaotic circui...
Synchronization phenomena in complex systems are very good models to describe various higher-dimensi...
Synchronization transitions are investigated in small-world neuronal networks that are locally model...
Autonomous randomly coupled neural networks display a transition to chaos at a critical coupling str...
We study synchronization of systems in which agents holding chaotic oscillators move in a two-dimens...
The effect of noise in inducing order on various chaotically evolving systems is reviewed, with spec...
We study synchronization of two chaotic oscillators coupled with time delay in a master-slave config...
Intermittent behavior is typical of systems of vari ous origins and is a universal effect. In partic...
We show two examples of noise{induced synchronization. We study a 1-d map and the Lorenz systems, b...
Abstract — In this study, we investigate synchronization states observed in coupled chaotic circuits...
We propose a novel scheme to regulate noise infusion into the chaotic trajectories of uncoupled comp...
We investigate the way in which noise destroys phase synchronization in chaotic systems. Two cases a...
International audienceThe functional role of synchronization has attracted much interest and debate:...
We study the noise-induced synchronization in a system of particles moving in Fahy–Hamann potential ...
Autonomous, randomly coupled, neural networks display a transition to chaos at a critical coupling s...
Abstract—In this study, we investigate synchronization phe-nomena observed in coupled chaotic circui...
Synchronization phenomena in complex systems are very good models to describe various higher-dimensi...
Synchronization transitions are investigated in small-world neuronal networks that are locally model...
Autonomous randomly coupled neural networks display a transition to chaos at a critical coupling str...