Synchronization Measurement of Multiple Neuronal Populations
Open Access
- 1 December 2007
- journal article
- research article
- Published by American Physiological Society in Journal of Neurophysiology
- Vol. 98 (6) , 3341-3348
- https://doi.org/10.1152/jn.00977.2007
Abstract
The purpose of the present paper is to develop a method, based on equal-time correlation, correlation matrix analysis and surrogate resampling, that is able to quantify and describe properties of synchronization of population neuronal activity recorded simultaneously from multiple sites. Initially, Lorenz-type oscillators were used to model multiple time series with different patterns of synchronization. Eigenvalue and eigenvector decomposition was then applied to identify “clusters” of locally synchronized activity and to calculate a “global synchronization index.” This method was then applied to multichannel data recorded from an in vitro model of epileptic seizures. The results demonstrate that this novel method can be successfully used to analyze synchronization between multiple neuronal population series.Keywords
This publication has 50 references indexed in Scilit:
- EIGENVALUE DECOMPOSITION AS A GENERALIZED SYNCHRONIZATION CLUSTER ANALYSISInternational Journal of Bifurcation and Chaos, 2007
- Assessment of EEG synchronization based on state-space analysisNeuroImage, 2005
- A multi-feature and multi-channel univariate selection process for seizure predictionClinical Neurophysiology, 2005
- Neuronal Oscillations in Cortical NetworksScience, 2004
- Large-scale recording of neuronal ensemblesNature Neuroscience, 2004
- Neuronal Aggregate Formation Underlies Spatiotemporal Dynamics of Nonsynaptic Seizure InitiationJournal of Neurophysiology, 2003
- Dynamic predictions: Oscillations and synchrony in top–down processingNature Reviews Neuroscience, 2001
- Inferring the eigenvalues of covariance matrices from limited, noisy dataIEEE Transactions on Signal Processing, 2000
- A unifying definition of synchronization for dynamical systemsChaos: An Interdisciplinary Journal of Nonlinear Science, 2000
- Random-matrix physics: spectrum and strength fluctuationsReviews of Modern Physics, 1981