Robust spatial memory maps encoded in networks with transient connections
Andrey Babichev, Dmitriy Morozov, Yuri Dabaghian

TL;DR
This paper presents a novel algebraic topology-based model demonstrating how the hippocampus maintains a stable cognitive map despite rapid synaptic changes, highlighting the role of network dynamics and multiple timescales in spatial memory.
Contribution
It introduces a new mathematical framework showing the emergent stability of spatial memory maps in transient neural networks, with implications for understanding memory retention and deterioration.
Findings
Cognitive maps are stable despite rapid synaptic turnover.
Model predicts how physiological parameters affect memory stability.
Simulating neuronal activity can compensate for synaptic loss.
Abstract
The spiking activity of principal cells in mammalian hippocampus encodes an internalized neuronal representation of the ambient space---a cognitive map. Once learned, such a map enables the animal to navigate a given environment for a long period. However, the neuronal substrate that produces this map remains transient: the synaptic connections in the hippocampus and in the downstream neuronal networks never cease to form and to deteriorate at a rapid rate. How can the brain maintain a robust, reliable representation of space using a network that constantly changes its architecture? Here, we demonstrate, using novel Algebraic Topology techniques, that cognitive map's stability is a generic, emergent phenomenon. The model allows evaluating the effect produced by specific physiological parameters, e.g., the distribution of connections' decay times, on the properties of the cognitive map…
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Taxonomy
TopicsMemory and Neural Mechanisms · Topological and Geometric Data Analysis · Neuroscience and Neuropharmacology Research
