Neural field model of binocular rivalry waves

  • Authors:

  • Paul C. Bressloff;Matthew A. Webber

  • Affiliations:

  • Mathematical Institute, University of Oxford, Oxford, UK OX1 3LB and Department of Mathematics, University of Utah, Salt Lake City, USA UT 84112-0090;Mathematical Institute, University of Oxford, Oxford, UK OX1 3LB

  • Venue:
  • Journal of Computational Neuroscience
  • Year:
  • 2012

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Abstract

We present a neural field model of binocular rivalry waves in visual cortex. For each eye we consider a one-dimensional network of neurons that respond maximally to a particular feature of the corresponding image such as the orientation of a grating stimulus. Recurrent connections within each one-dimensional network are assumed to be excitatory, whereas connections between the two networks are inhibitory (cross-inhibition). Slow adaptation is incorporated into the model by taking the network connections to exhibit synaptic depression. We derive an analytical expression for the speed of a binocular rivalry wave as a function of various neurophysiological parameters, and show how properties of the wave are consistent with the wave-like propagation of perceptual dominance observed in recent psychophysical experiments. In addition to providing an analytical framework for studying binocular rivalry waves, we show how neural field methods provide insights into the mechanisms underlying the generation of the waves. In particular, we highlight the important role of slow adaptation in providing a "symmetry breaking mechanism" that allows waves to propagate.