Oscillation sources and wave propagation paths in complex networks consisting of excitable nodes

Self-sustained oscillations in complex networks consisting of nonoscillatory nodes have attracted long-standing interest in diverse natural and social systems. We study the self-sustained periodic oscillations in random networks consisting of excitable nodes. We reveal the underlying dynamic structu...

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Published inFrontiers of physics Vol. 6; no. 1; pp. 124 - 132
Main Author 廖旭红 钱郁 弭元元 夏勤智 黄晓清 胡岗
Format Journal Article
LanguageEnglish
Published Heidelberg Higher Education Press 01.03.2011
SP Higher Education Press
Springer Nature B.V
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ISSN2095-0462
2095-0470
DOI10.1007/s11467-010-0152-1

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Abstract Self-sustained oscillations in complex networks consisting of nonoscillatory nodes have attracted long-standing interest in diverse natural and social systems. We study the self-sustained periodic oscillations in random networks consisting of excitable nodes. We reveal the underlying dynamic structure by applying a dominant phase-advanced driving method. The oscillation sources and wave propagation paths can be illustrated clearly via the dynamic structure revealed. Then we are able to control the oscillations with surprisingly high efficiency based on our understanding.
AbstractList Self-sustained oscillations in complex networks consisting of long-standing interest in diverse oscillations in random networks natural and social systems nonoscillatory nodes have attracted We study the self-sustained periodic consisting of excitable nodes. We reveal the underlying dynamic
Self-sustained oscillations in complex networks consisting of nonoscillatory nodes have attracted long-standing interest in diverse natural and social systems. We study the self-sustained periodic oscillations in random networks consisting of excitable nodes. We reveal the underlying dynamic structure by applying a dominant phase-advanced driving method. The oscillation sources and wave propagation paths can be illustrated clearly via the dynamic structure revealed. Then we are able to control the oscillations with surprisingly high efficiency based on our understanding.
Author 廖旭红 钱郁 弭元元 夏勤智 黄晓清 胡岗
AuthorAffiliation Department of Physics, Beijing Normal University, Beijing 100875, China Nonlinear Research Institute, Baoji University of Arts and Sciences, Baoji 721007, China
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Issue 1
Keywords oscillation sources
self-sustained oscillations
random networks
wave propagation
excitable nodes
Language English
License This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
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Notes self-sustained oscillations, random networks, excitable nodes, oscillation sources, wavepropagation
O4
11-5994/O4
oscillation sources
Document received on :2010-09-14
random networks
wave propagation
Document accepted on :2010-10-10
self-sustained oscillations
excitable nodes
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Snippet Self-sustained oscillations in complex networks consisting of long-standing interest in diverse oscillations in random networks natural and social systems...
Self-sustained oscillations in complex networks consisting of nonoscillatory nodes have attracted long-standing interest in diverse natural and social systems....
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SubjectTerms Astronomy
Astrophysics and Cosmology
Atomic
Condensed Matter Physics
excitable nodes
Molecular
Networks
Nodes
Optical and Plasma Physics
oscillation sources
Oscillations
Particle and Nuclear Physics
Physics
Physics and Astronomy
random networks
Research Article
self-sustained oscillations
Wave propagation
物理学
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