Bifurcation analysis applied to a model of motion integration with a multistable stimulus
type: Item
instance of: scholarly article
title: Bifurcation analysis applied to a model of motion integration with a multistable stimulus
zbMATH Open document ID: 1387.92022
author: James Rankin
author: Émilien Tlapale
author: Romain Veltz
author: Olivier Faugeras
author: Pierre Kornprobst
published in: Journal of Computational Neuroscience
publication date: 2018-04-26T00:00:00Z
Mathematics Subject Classification ID: 92C20
Mathematics Subject Classification ID: 91E30
zbMATH DE Number: 6864792
zbMATH Keywords: motion
zbMATH Keywords: perception
zbMATH Keywords: multistability
zbMATH Keywords: visual cortex
zbMATH Keywords: barber pole
zbMATH Keywords: bifurcation
describes a project that uses: Trilinos
MaRDI profile type: Publication
full work available at URL: s10827-012-0409-5
OpenAlex ID: W1969210315
Wikidata QID: Q43068479
cites work: Characteristics of Random Nets of Analog Neuron-Like Elements
cites work: Disambiguating Visual Motion Through Contextual Feedback Modulation
cites work: Q4492675
cites work: Pattern Formation in a Network of Excitatory and Inhibitory Cells with Adaptation
cites work: Large Scale Spatially Organized Activity in Neural Nets
cites work: Stimulus-Driven Traveling Solutions in Continuum Neuronal Models with a General Smooth Firing Rate Function
cites work: Mathematical foundations of neuroscience
cites work: Absolute Stability and Complete Synchronization in a Class of Neural Fields Models
cites work: Analysis of a hyperbolic geometric model for visual texture perception
cites work: Localized states in an unbounded neural field equation with smooth firing rate function: a multi-parameter analysis
cites work: Bifurcation on the Visual Cortex with Weakly Anisotropic Lateral Coupling
cites work: Existence and Stability of Standing Pulses in Neural Networks: I. Existence
cites work: Local bifurcations, center manifolds, and normal forms in infinite-dimensional dynamical systems
cites work: An overview of the Trilinos project
cites work: Computations underlying the measurement of visual motion
cites work: Numerical continuation methods for dynamical systems. Path following and boundary value problems.
cites work: Elements of applied bifurcation theory.
cites work: Multiple Bumps in a Neuronal Model of Working Memory
cites work: How effective delays shape oscillatory dynamics in neuronal networks
cites work: Q5688957
cites work: An analytical method for computing Hopf bifurcation curves in neural field networks with space-dependent delays
cites work: Local/Global Analysis of the Stationary Solutions of Some Neural Field Equations
cites work: Dynamic instabilities in scalar neural field equations with space-dependent delays
DOI: 10.1007/S10827-012-0409-5
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description: scientific article; zbMATH DE number 6864792