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20072013
most citedCluster and group synchronization in delay-coupled networks

216 citations · 1.2k across the 16 of their papers we have counts for

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nlin.CD2013★ 113 cited

Experimental Observations of Group Synchrony in a System of Chaotic Optoelectronic Oscillators

Caitlin R. S. Williams, Thomas E. Murphy, Rajarshi Roy +3

We experimentally demonstrate group synchrony in a network of four nonlinear optoelectronic oscillators with time-delayed coupling. We divide the nodes into two groups of two each,…

nlin.CD2012★ 7 cited

Discontinuous Attractor Dimension at the Synchronization Transition of Time-Delayed Chaotic Systems

Steffen Zeeb, Thomas Dahms, Valentin Flunkert +3

The attractor dimension at the transition to complete synchronization in a network of chaotic units with time-delayed couplings is investigated. In particular, we determine the Kap…

nlin.CD2012★ 216 cited

Cluster and group synchronization in delay-coupled networks

Thomas Dahms, Judith Lehnert, Eckehard Schöll

We investigate the stability of synchronized states in delay-coupled networks where synchronization takes place in groups of different local dynamics or in cluster states in networ…

nlin.CD2011

Synchronizability of networks with strongly delayed links: A universal classification

V. Flunkert, S. Yanchuk, T. Dahms +1

We show that for large coupling delays the synchronizability of delay-coupled networks of identical units relates in a simple way to the spectral properties of the network topology…

nlin.CD2011★ 130 cited

Strong and weak chaos in nonlinear networks with time-delayed couplings

Sven Heiligenthal, Thomas Dahms, Serhiy Yanchuk +5

We study chaotic synchronization in networks with time-delayed coupling. We introduce the notion of strong and weak chaos, distinguished by the scaling properties of the maximum Ly…

nlin.CD2010★ 154 cited

Synchronizing distant nodes: a universal classification of networks

V. Flunkert, S. Yanchuk, T. Dahms +1

Stability of synchronization in delay-coupled networks of identical units generally depends in a complicated way on the coupling topology. We show that for large coupling delays sy…