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Synchronization in Complex Modular Networks

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Synchronization processes in populations of locally interacting elements are in the focus of intense research in physical, biological, chemical, technological and social systems. The many efforts devoted to understand synchronization phenomena in natural systems take now advantage of the recent theory of complex networks. I report the advances in comprehension obtained, and new features observed, when synchronizable oscillating elements are subjected to interact in a complex network topology, mainly populations of coupled Kuramoto oscillators. I also include a review of applications of synchronization in complex networks to several disciplines: biological systems and neuroscience, engineering and computer science, and economy and social sciences.

This talk is part of the Computer Laboratory Systems Research Group Seminar series.

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