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Opinion diversity and community formation in adaptive networks (English)

In: Chaos   ;  27 ,  10  ;  2017
  • ISSN:
    1054-1500
  • Article (Journal)  /  Print

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It is interesting and of significant importance to investigate how network structures co-evolve with opinions. In this article, we show that, a simple model integrating consensus formation, link rewiring, and opinion change allows complex system dynamics to emerge, driving the system into a dynamic equilibrium with the co-existence of diversified opinions. Specifically, similar opinion holders may form into communities yet with no strict community consensus; and rather than being separated into disconnected communities, different communities are connected by a non-trivial proportion of inter-community links. More importantly, we show that the complex dynamics may lead to different numbers of communities at the steady state with a given tolerance between different opinion holders. We construct a framework for theoretically analyzing the co-evolution process. Theoretical analysis and extensive simulation results reveal some useful insights into the complex co-evolution process, including the formation of dynamic equilibrium, the transition between different steady states with different numbers of communities, and the dynamics between opinion distribution and network modularity.

Table of contents – Volume 27, Issue 10

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The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.

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Nonlinear wave chaos: statistics of second harmonic fields
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Opinion diversity and community formation in adaptive networks
Yu, Y. / Xiao, G. / Li, G. / Tay, W. P. / Teoh, H. F. et al. | 2017
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Finite-size effects in a stochastic Kuramoto model
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Event-based simulation of networks with pulse delayed coupling
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olde Scheper, Tjeerd V. et al. | 2017
Effect of pseudo-gravitational acceleration on the dissolution rate of miscible drops
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Generalized second law for a simple chaotic system
Hasegawa, Hiroshi H. / Nakamura, Tomomi / Driebe, Dean J. et al. | 2017
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Synchronizability of nonidentical weakly dissipative systems
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Chaotic one-dimensional domains induced by periodic potentials in normal-dispersion fiber lasers
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Primordial oscillations in life: Direct observation of glycolytic oscillations in individual HeLa cervical cancer cells
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The underdamped Brownian duet and stochastic linear irreversible thermodynamics
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Irreversibility and the breaking of resonance-antiresonance symmetry
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