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Partial synchronization in a system of coupled logistic maps

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Abstract

The phenomenon of clustering (or partial synchronization) in a system of globqally coupled chaotic oscillators is studied by means of a model of three coupled logistic maps. We determine the regions in parameter space where total and partial synchronization take place, examine the bifurcations through which total synchronization breaks down, and follow the subsequent transformations of the various asynchronous periodic, quasiperiodic and chaotic states.

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