Synchronizability of Highly Clustered Scale-Free Networks
WU Xiang, WANG Bing-Hong, ZHOU Tao, WANG Wen-Xu, ZHAO Ming, YANG Hui-Jie
Department of Modern Physics and Nonlinear Science Center, University of Science and Technology of China,
Hefei 230026
Synchronizability of Highly Clustered Scale-Free Networks
WU Xiang;WANG Bing-Hong;ZHOU Tao;WANG Wen-Xu;ZHAO Ming;YANG Hui-Jie
Department of Modern Physics and Nonlinear Science Center, University of Science and Technology of China,
Hefei 230026
关键词 ：
89.75.-k ,
05.45.Xt
Abstract ： We consider the effect of clustering coefficient on the synchronizability of coupled oscillators located on scale-free networks. The analytic result for the value of clustering coefficient aiming at a highly clustered scale-free network model, the Holme--Kim model is obtained, and the relationship between network synchronizability and clustering coefficient is reported. The simulation results strongly suggest that the more clustered the network, the poorer the synchronizability.
Key words ：
89.75.-k
05.45.Xt
出版日期: 2006-04-01
引用本文:
WU Xiang;WANG Bing-Hong;ZHOU Tao;WANG Wen-Xu;ZHAO Ming;YANG Hui-Jie. Synchronizability of Highly Clustered Scale-Free Networks[J]. 中国物理快报, 2006, 23(4): 1046-1049.
链接本文:
https://cpl.iphy.ac.cn/CN/
或
https://cpl.iphy.ac.cn/CN/Y2006/V23/I4/1046
[1]
FENG Cun-Fang;ZHANG Yan; WANG Ying-Hai. Different Types of Synchronization in Time-Delayed Systems
[2]
FANG Jin-Qing;BI Qiao;LI Yong;LU Xin-Biao;LIU Qiang. Sensitivity of Exponents of Three-Power Laws to Hybrid Ratio in Weighted HUHPM
[3]
Venkatesh Rajagopalan;Asok Ray. Wavelet Space Partitioning for Symbolic Time Series Analysis
[4]
ZHOU Lu-Qun;OUYANG Qi. Phase Propagations in a Coupled Oscillator--Excitor System of FitzHugh--Nagumo Models
[5]
BI Qiao;FANG Jin-Qing;ZOU Qin. Certain Properties of a Quantum Information Network Driven by External Fields
[6]
SHEN Jian-He;CHEN Shu-Hui;CAI Jian-Ping. Chaos Synchronization Criterion and Its Optimizations for a Nonlinear Transducer System via Linear State Error Feedback Control
[7]
GUAN Jian-Yue; XU Xin-Jian;WU Zhi-Xi;WANG Ying-Hai. Synchronization of Coupled Oscillators on Newman--Watts Small-World Networks
[8]
FENG Cun-Fang;ZHANG Yan;WANG Ying-Hai. Projective Synchronization in Time-Delayed Chaotic Systems
[9]
ZHANG Ke;WANG Hong-Li;QIAO Chun;OUYANG Qi. Hexagonal Standing-Wave Patterns in Periodically Forced Reaction--Diffusion Systems
[10]
DUAN Wen-Qi;CHEN Zhong;LIU Zeng-Rong. Epidemic Spreading in Contact Networks Based on Exposure Level
[11]
LIU Zeng-Rong;LUO Ji-Gui. Realization of Complete Synchronization between Different Systems by Using Structure Adaptation
[12]
WU Li-Yan;LIU Zong-Hua. Enhancement of Information Transmission by Array Induced Stochastic Resonance in the Processes of Amplitude and Frequency Modulations
[13]
AO Bin;MA Xiao-Juan;LI Yun-Yun;ZHENG Zhi-Gang. Non-Local Coupling and Partial Synchronization in Chaotic Systems
[14]
QIAN Xiao-Lan;LIU Wei-Qing;YANG Jun-Zhong. Transition to Antiphase Synchronization
[15]
M. S. Baptista;C. Zhou;J. Kurths. Information Transmission in Phase Synchronous Chaotic Arrays
2006, Vol. 23 
