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Journal of Physiology-Paris
Volume 97, Issues 4-6, July-November 2003, Pages 659-681
Neuroscience and Computation
 
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doi:10.1016/j.jphysparis.2004.01.021    How to Cite or Link Using DOI (Opens New Window)
Copyright © 2004 Elsevier Ltd. All rights reserved.

Modelling the formation of working memory with networks of integrate-and-fire neurons connected by plastic synapses

Paolo Del Giudice Corresponding Author Contact Information, E-mail The Corresponding Author, a, Stefano Fusi E-mail The Corresponding Author, b and Maurizio Mattia E-mail The Corresponding Author, a

a Physics Laboratory, Istituto Superiore di Sanità, v.le Regina Elena 299, 00161, Roma, Italy b Institute of Physiology, University of Bern, CH-3012 Bühlplatz 5, Switzerland

Available online 25 February 2004.

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Abstract

In this paper we review a series of works concerning models of spiking neurons interacting via spike-driven, plastic, Hebbian synapses, meant to implement stimulus driven, unsupervised formation of working memory (WM) states.

Starting from a summary of the experimental evidence emerging from delayed matching to sample (DMS) experiments, we briefly review the attractor picture proposed to underlie WM states. We then describe a general framework for a theoretical approach to learning with synapses subject to realistic constraints and outline some general requirements to be met by a mechanism of Hebbian synaptic structuring. We argue that a stochastic selection of the synapses to be updated allows for optimal memory storage, even if the number of stable synaptic states is reduced to the extreme (bistable synapses). A description follows of models of spike-driven synapses that implement the stochastic selection by exploiting the high irregularity in the pre- and post-synaptic activity.

Reasons are listed why dynamic learning, that is the process by which the synaptic structure develops under the only guidance of neural activities, driven in turn by stimuli, is hard to accomplish. We provide a ‘feasibility proof' of dynamic formation of WM states in this context the beneficial role of short-term depression (STD) is illustrated. by showing how an initially unstructured network autonomously develops a synaptic structure supporting simultaneously stable spontaneous and WM states in this context the beneficial role of short-term depression (STD) is illustrated. After summarizing heuristic indications emerging from the study performed, we conclude by briefly discussing open problems and critical issues still to be clarified.

Author Keywords: Author Keywords: Working memory; Learning; Synaptic plasticity; Spike timing dependent plasticity; Synaptic frequency adaptation; Spiking neurons

Article Outline

1. Introduction
2. Delay activity in experiments
2.1. The experimental protocols
2.2. Features of the observed delay activity
3. The attractor picture
3.1. Experimental evidence for the attractor picture
4. Dynamics of networks of model neurons with fixed synapses
5. Realistic learning prescriptions
5.1. The palimpsest property: a tight constraint on storage capacity
5.2. Back to the optimal storage capacity: the stochastic selection mechanism
5.3. The three basic ingredients of learning rules for auto-associative memories
6. Synaptic dynamics
6.1. The threshold mechanism
6.2. The learning term
6.2.1. Dependence on the post-synaptic depolarization
6.2.2. Encoding mean rates by reading depolarization
6.2.3. Dependence on spike-timing
6.2.4. Encoding mean rates by reading the relative spike timing
7. General consideration on the coupled dynamics of neurons and synapses
7.1. Constraints related to Hebbian learning
7.2. Exploratory tools for dynamic learning
8. Phenomenology of dynamic learning
8.1. LTP-LTD balance
8.2. Finite-size effects
8.3. Regulatory mechanisms
9. Discussion
9.1. Statistics of the stimuli
9.2. Lifetime of attractors (multi-stability)
9.3. Miyashita correlations: strong prediction of the model, hard to implement in realistic modelling
References















Journal of Physiology-Paris
Volume 97, Issues 4-6, July-November 2003, Pages 659-681
Neuroscience and Computation
 
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