Waves and bumps in neuronal networks with axo-dendritic synaptic interactions

By Stephen Coombes, Gabriel J. Lord, Markus R. Owen. 2003

199 citations recorded by the source corpus.

Subfields: Cognitive Neuroscience, Computer Networks and Communications, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/81e8b632cb8ed00ad3e0d52321e3aaa166313d8b

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Cognitive Neuroscience

1. Stephen Coombes
2. Paul C. Bressloff
3. Peter beim Graben
4. Roland W. E. Potthast
5. Brent Doiron
6. Robert Rosenbaum

In Computer Networks and Communications

1. Paul C. Bressloff
2. Peter beim Graben
3. Roland W. E. Potthast
4. Stephen Coombes
5. Robert Rosenbaum
6. Brent Doiron

In Statistical and Nonlinear Physics

1. Paul C. Bressloff
2. Peter beim Graben
3. Roland W. E. Potthast
4. Stephen Coombes
5. Karl J. Friston
6. Brent Doiron
7. Robert Rosenbaum

Citations in the corpus

• Existence and properties of solutions for neural field equations (2009, methodology): “The goal of this part is to estimate the velocity and durability of neural waves [12, 13].”
• Waves, bumps, and patterns in neural field theories (2005, methodology): “A model with space-dependent axonal delays may be obtained by choosing K(x, t) = w(x)δ(t − |x|/v) (Coombes et al. 2003; Jirsa and Haken 1996), where v is the finite speed of action potential propagation.”
• Spatiotemporal dynamics of continuum neural fields (2012, background): “50) with τ = 1 and exponential weights, one finds that the speed of the wave is [66, 79]”