Neuronal synchrony during anaesthesia - A thalamocortical model
arXiv:0810.5198 · doi:10.1529/biophysj.108.134635
Abstract
There is growing evidence in favour of the temporal-coding hypothesis that temporal correlation of neuronal discharges may serve to bind distributed neuronal activity into unique representations and, in particular, that (3.5-7.5 Hz) and (3.5 Hz) oscillations facilitate information coding. The and rhythms are shown to be involved in various sleep stages, and during anæsthesia, and they undergo changes with the depth of anæsthesia. We introduce a thalamocortical model of interacting neuronal ensembles to describe phase relationships between and oscillations, especially during deep and light anæsthesia. Asymmetric and long range interactions among the thalamocortical neuronal oscillators are taken into account. The model results are compared with the experimental observations of Musizza et al. {\it J. Physiol. (London)} 2007 580:315-326. The and activities are found to be separately generated and are governed by the thalamus and cortex respectively. Changes in the degree of intra--ensemble and inter--ensemble synchrony imply that the neuronal ensembles inhibit information coding during deep anæsthesia and facilitate it during light anæsthesia.
18 pages, 3 figures
References in corpus (2)
Cited by in corpus (20)
- The Kuramoto model in complex networks
- Stationary and Traveling Wave States of the Kuramoto Model with an Arbitrary Distribution of Frequencies and Coupling Strengths
- The Kuramoto Model with Time-Varying Parameters
- Globally clustered chimera states in delay--coupled populations
- Chimera and globally clustered chimera: Impact of time delay
- Impact of symmetry breaking in networks of globally coupled oscillators
- Glassy states and superrelaxation in populations of coupled phase oscillators
- Collective dynamical response of coupled oscillators with any network structure
- Mean Field and Mean Ensemble Frequencies of a System of Coupled Oscillators
- Adaptive coupling induced multi-stable states in complex networks
- Asymmetry--induced effects in coupled phase oscillator ensembles: Routes to synchronization
- Model reduction for Kuramoto models with complex topologies
- Routes to synchrony between asymmetrically interacting oscillator ensembles
- Stability of phase difference trajectories of networks of Kuramoto oscillators with time-varying couplings and intrinsic frequencies
- Granger causality for circular variables
- Chaos in networks of coupled oscillators with multimodal natural frequency distributions
- Dynamics of phase slips in systems with time-periodic modulation
- Event--related desynchronization in diffusively coupled oscillator models
- A general coupled nonlinear oscillator model for event-related (de)synchronization
- Mesoscopic model reduction for the collective dynamics of sparse coupled oscillator networks