Abstract
A network of interacting coupled phase oscillators is
considered. Interactions between the oscillators are characterized by
phase shifts, effectively taking into account interaction delays. We
show that in this simple model, chaos can develop as a consequence of
interactions between the elements. The bifurcation scenario,
corresponding to the transition from the synchronous state to chaotic
dynamics, is analyzed and a special attention is paid to the emergence
of dynamical clusters in the system. Moreover, control of chaos
through the introduction of a global feedback is investigated.
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