Literature DB >> 16383574

Modular synchronization in complex networks.

E Oh1, K Rho, H Hong, B Kahng.   

Abstract

We study the synchronization transition (ST) of a modified Kuramoto model on two different types of modular complex networks. It is found that the ST depends on the type of intermodular connections. For the network with decentralized (centralized) intermodular connections, the ST occurs at finite coupling constant (behaves abnormally). Such distinct features are found in the yeast protein interaction network and the Internet, respectively. Moreover, by applying the finite-size scaling analysis to an artificial network with decentralized intermodular connections, we obtain the exponent associated with the order parameter of the ST to be beta approximately 1 different from beta(MF) approximately 1/2 obtained from the scale-free network with the same degree distribution but the absence of modular structure, corresponding to the mean field value.

Entities:  

Year:  2005        PMID: 16383574     DOI: 10.1103/PhysRevE.72.047101

Source DB:  PubMed          Journal:  Phys Rev E Stat Nonlin Soft Matter Phys        ISSN: 1539-3755


  8 in total

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Journal:  Physica D       Date:  2015-11-01       Impact factor: 2.300

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Authors:  Hung Xuan Ta; Chang No Yoon; Liisa Holm; Seung Kee Han
Journal:  BMC Syst Biol       Date:  2010-05-26

3.  How to suppress undesired synchronization.

Authors:  V H P Louzada; N A M Araújo; J S Andrade; H J Herrmann
Journal:  Sci Rep       Date:  2012-09-17       Impact factor: 4.379

4.  Organization of excitable dynamics in hierarchical biological networks.

Authors:  Mark Müller-Linow; Claus C Hilgetag; Marc-Thorsten Hütt
Journal:  PLoS Comput Biol       Date:  2008-09-26       Impact factor: 4.475

5.  Growth, collapse, and self-organized criticality in complex networks.

Authors:  Yafeng Wang; Huawei Fan; Weijie Lin; Ying-Cheng Lai; Xingang Wang
Journal:  Sci Rep       Date:  2016-04-15       Impact factor: 4.379

6.  Development of structural correlations and synchronization from adaptive rewiring in networks of Kuramoto oscillators.

Authors:  Lia Papadopoulos; Jason Z Kim; Jürgen Kurths; Danielle S Bassett
Journal:  Chaos       Date:  2017-07       Impact factor: 3.642

7.  Effective Subnetwork Topology for Synchronizing Interconnected Networks of Coupled Phase Oscillators.

Authors:  Hideaki Yamamoto; Shigeru Kubota; Fabio A Shimizu; Ayumi Hirano-Iwata; Michio Niwano
Journal:  Front Comput Neurosci       Date:  2018-03-28       Impact factor: 2.380

8.  Synchronization by uncorrelated noise: interacting rhythms in interconnected oscillator networks.

Authors:  John Hongyu Meng; Hermann Riecke
Journal:  Sci Rep       Date:  2018-05-03       Impact factor: 4.379

  8 in total

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