Add to ORKGSynchronization is studied in the framework of invariant manifold theory. Normal hyperbolicity and its persistence are applied to give general results on synchronization and its stability. Simple numerics illustrate the importance of the stability issue
abstract: Most previous works on complete synchronization of chaotic oscillators focused on the one-...
This Letter discusses the synchronization between two chaotic dynamical systems of different order, ...
Dynamical networks are important models for the behaviour of complex systems, modelling physical, bi...
We study synchronization in the framework of invariant manifold theory for systems with a time lag. ...
We consider the synchronization and persistence of a system of identical lattice oscillators that ar...
We consider the synchronization and persistence of a system of identical lattice oscillators that ar...
The synchronization of chaotic systems has received a great deal of attention. However, most of the ...
Complete synchronization of coupled chaotic systems is usually a primary and crucial issue. Coupling...
We study the stability properties of anticipating synchronization in an open chain of unidirectional...
Considering a system of two coupled identical chaotic oscillators, the paper first establishes the c...
AbstractIn this paper we investigate the problem of partial synchronization in diffusively coupled c...
We study the stability properties of anticipating synchronization in an open chain of unidirectional...
Synchronization is an important behavior that characterizes many natural and human made systems that...
Synchronization features are explored for a pair of chaotic high-dimensional bidirectionally coupled...
Synchronization is an important behavior that characterizes many natural and human made systems that...
abstract: Most previous works on complete synchronization of chaotic oscillators focused on the one-...
This Letter discusses the synchronization between two chaotic dynamical systems of different order, ...
Dynamical networks are important models for the behaviour of complex systems, modelling physical, bi...
We study synchronization in the framework of invariant manifold theory for systems with a time lag. ...
We consider the synchronization and persistence of a system of identical lattice oscillators that ar...
We consider the synchronization and persistence of a system of identical lattice oscillators that ar...
The synchronization of chaotic systems has received a great deal of attention. However, most of the ...
Complete synchronization of coupled chaotic systems is usually a primary and crucial issue. Coupling...
We study the stability properties of anticipating synchronization in an open chain of unidirectional...
Considering a system of two coupled identical chaotic oscillators, the paper first establishes the c...
AbstractIn this paper we investigate the problem of partial synchronization in diffusively coupled c...
We study the stability properties of anticipating synchronization in an open chain of unidirectional...
Synchronization is an important behavior that characterizes many natural and human made systems that...
Synchronization features are explored for a pair of chaotic high-dimensional bidirectionally coupled...
Synchronization is an important behavior that characterizes many natural and human made systems that...
abstract: Most previous works on complete synchronization of chaotic oscillators focused on the one-...
This Letter discusses the synchronization between two chaotic dynamical systems of different order, ...
Dynamical networks are important models for the behaviour of complex systems, modelling physical, bi...