Title
New attractor states for synchronous activity in synfire chains with excitatory and inhibitory coupling.
Abstract
In a feedforward network of integrate-and-fire neurons, where the firing of each layer is synchronous (synfire chain), the final firing state of the network converges to two attractor states: either a full activation or complete fading of the tailing layers. In this article, we analyze various modes of pattern propagation in a synfire chain with random connection weights and delta-type postsynaptic currents. We predict analytically that when the input is fully synchronized and the network is noise free, varying the characteristics of the weights distribution would result in modes of behavior that are different from those described in the literature. These are convergence to fixed points, limit cycles, multiple periodic, and possibly chaotic dynamics. We checked our analytic results by computer simulation of the network, and showed that the above results can be generalized when the input is asynchronous and neurons are spontaneously active at low rates.
Year
DOI
Venue
2002
10.1007/s00422-001-0293-y
Biological Cybernetics
Keywords
Field
DocType
Computer Simulation,Pattern Propagation,Attractor State,Weight Distribution,Chaotic Dynamic
Convergence (routing),Attractor,Control theory,Fading,Artificial intelligence,Fixed point,Chaotic,Periodic graph (geometry),Synfire chain,Mathematics,Machine learning,Feed forward
Journal
Volume
Issue
ISSN
86
5
0340-1200
Citations 
PageRank 
References 
8
0.63
20
Authors
5
Name
Order
Citations
PageRank
Arash Yazdanbakhsh1243.80
Baktash Babadi2443.68
Shahin Rouhani380.63
Ehsan Arabzadeh4172.32
Abdolhosein Abbassian580.97