Paper
25 March 1998 Computational dynamics and synchronization in nonequilibrium networks consisting of interacting multistable elements
Vladimir Chinarov, Tamas Gergely
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Abstract
A neural network model that may give phase synchronization of activity patterns in ensembles with different types of complexity is described and simulated. This model is used to study the dynamic behavior of coupled phase oscillators with cosine interaction between them. Different schemes of the network architecture such as mean-field and nearest-neighbor interaction, symmetric and asymmetric types of coupling among elements are provided to deal with the processes of synchronization patterns formation. Dynamic pattern formation related to neural oscillations, patterns of phase an anti- phase synchronization of activities of elements within clusters remote from one another as well as clustering of different attractors are studied.
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Vladimir Chinarov and Tamas Gergely "Computational dynamics and synchronization in nonequilibrium networks consisting of interacting multistable elements", Proc. SPIE 3390, Applications and Science of Computational Intelligence, (25 March 1998); https://doi.org/10.1117/12.304850
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KEYWORDS
Oscillators

Control systems

Network architectures

Computing systems

Neural networks

Complex systems

Neurons

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