Nonlinear Sciences – Chaotic Dynamics
Scientific paper
2002-12-27
Physical Review E, vol. 67, 026209 (2003)
Nonlinear Sciences
Chaotic Dynamics
8 pages, 1 figure
Scientific paper
10.1103/PhysRevE.67.026209
We consider the stability of synchronized states (including equilibrium point, periodic orbit or chaotic attractor) in arbitrarily coupled dynamical systems (maps or ordinary differential equations). We develop a general approach, based on the master stability function and Gershgorin disc theory, to yield constraints on the coupling strengths to ensure the stability of synchronized dynamics. Systems with specific coupling schemes are used as examples to illustrate our general method.
Chen Yonghong
Ding Mingzhou
Rangarajan Govindan
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