Simultaneous embedding of multiple attractor manifolds in a recurrent neural network using constrained gradient optimization
Haggai Agmon, Yoram Burak

TL;DR
This paper demonstrates how to embed multiple continuous attractor manifolds in a recurrent neural network using constrained gradient optimization to reduce interference and improve memory stability.
Contribution
It introduces a novel method for adjusting synaptic weights via a loss function to stabilize multiple attractors in a single RNN without losing capacity.
Findings
Significantly reduces interference between attractors
Enhances stability of stored continuous variables
Maintains network capacity while improving robustness
Abstract
The storage of continuous variables in working memory is hypothesized to be sustained in the brain by the dynamics of recurrent neural networks (RNNs) whose steady states form continuous manifolds. In some cases, it is thought that the synaptic connectivity supports multiple attractor manifolds, each mapped to a different context or task. For example, in hippocampal area CA3, positions in distinct environments are represented by distinct sets of population activity patterns, each forming a continuum. It has been argued that the embedding of multiple continuous attractors in a single RNN inevitably causes detrimental interference: quenched noise in the synaptic connectivity disrupts the continuity of each attractor, replacing it by a discrete set of steady states that can be conceptualized as lying on local minima of an abstract energy landscape. Consequently, population activity…
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Taxonomy
TopicsNeural dynamics and brain function · Advanced Memory and Neural Computing · Neural Networks and Applications
MethodsSparse Evolutionary Training
