Accurate path integration in continuous attractor network models of grid cells.

Grid cells in the rat entorhinal cortex display strikingly regular firing responses to the animal's position in 2-D space and have been hypothesized to form the neural substrate for dead-reckoning. However, errors accumulate rapidly when velocity inputs are integrated in existing models of grid...

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Autores principales: Yoram Burak, Ila R Fiete
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Publicado: Public Library of Science (PLoS) 2009
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Acceso en línea:https://doaj.org/article/507dfade45ba4a73a9cc40891c4791a9
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spelling oai:doaj.org-article:507dfade45ba4a73a9cc40891c4791a92021-11-25T05:41:50ZAccurate path integration in continuous attractor network models of grid cells.1553-734X1553-735810.1371/journal.pcbi.1000291https://doaj.org/article/507dfade45ba4a73a9cc40891c4791a92009-02-01T00:00:00Zhttps://www.ncbi.nlm.nih.gov/pmc/articles/pmid/19229307/pdf/?tool=EBIhttps://doaj.org/toc/1553-734Xhttps://doaj.org/toc/1553-7358Grid cells in the rat entorhinal cortex display strikingly regular firing responses to the animal's position in 2-D space and have been hypothesized to form the neural substrate for dead-reckoning. However, errors accumulate rapidly when velocity inputs are integrated in existing models of grid cell activity. To produce grid-cell-like responses, these models would require frequent resets triggered by external sensory cues. Such inadequacies, shared by various models, cast doubt on the dead-reckoning potential of the grid cell system. Here we focus on the question of accurate path integration, specifically in continuous attractor models of grid cell activity. We show, in contrast to previous models, that continuous attractor models can generate regular triangular grid responses, based on inputs that encode only the rat's velocity and heading direction. We consider the role of the network boundary in the integration performance of the network and show that both periodic and aperiodic networks are capable of accurate path integration, despite important differences in their attractor manifolds. We quantify the rate at which errors in the velocity integration accumulate as a function of network size and intrinsic noise within the network. With a plausible range of parameters and the inclusion of spike variability, our model networks can accurately integrate velocity inputs over a maximum of approximately 10-100 meters and approximately 1-10 minutes. These findings form a proof-of-concept that continuous attractor dynamics may underlie velocity integration in the dorsolateral medial entorhinal cortex. The simulations also generate pertinent upper bounds on the accuracy of integration that may be achieved by continuous attractor dynamics in the grid cell network. We suggest experiments to test the continuous attractor model and differentiate it from models in which single cells establish their responses independently of each other.Yoram BurakIla R FietePublic Library of Science (PLoS)articleBiology (General)QH301-705.5ENPLoS Computational Biology, Vol 5, Iss 2, p e1000291 (2009)
institution DOAJ
collection DOAJ
language EN
topic Biology (General)
QH301-705.5
spellingShingle Biology (General)
QH301-705.5
Yoram Burak
Ila R Fiete
Accurate path integration in continuous attractor network models of grid cells.
description Grid cells in the rat entorhinal cortex display strikingly regular firing responses to the animal's position in 2-D space and have been hypothesized to form the neural substrate for dead-reckoning. However, errors accumulate rapidly when velocity inputs are integrated in existing models of grid cell activity. To produce grid-cell-like responses, these models would require frequent resets triggered by external sensory cues. Such inadequacies, shared by various models, cast doubt on the dead-reckoning potential of the grid cell system. Here we focus on the question of accurate path integration, specifically in continuous attractor models of grid cell activity. We show, in contrast to previous models, that continuous attractor models can generate regular triangular grid responses, based on inputs that encode only the rat's velocity and heading direction. We consider the role of the network boundary in the integration performance of the network and show that both periodic and aperiodic networks are capable of accurate path integration, despite important differences in their attractor manifolds. We quantify the rate at which errors in the velocity integration accumulate as a function of network size and intrinsic noise within the network. With a plausible range of parameters and the inclusion of spike variability, our model networks can accurately integrate velocity inputs over a maximum of approximately 10-100 meters and approximately 1-10 minutes. These findings form a proof-of-concept that continuous attractor dynamics may underlie velocity integration in the dorsolateral medial entorhinal cortex. The simulations also generate pertinent upper bounds on the accuracy of integration that may be achieved by continuous attractor dynamics in the grid cell network. We suggest experiments to test the continuous attractor model and differentiate it from models in which single cells establish their responses independently of each other.
format article
author Yoram Burak
Ila R Fiete
author_facet Yoram Burak
Ila R Fiete
author_sort Yoram Burak
title Accurate path integration in continuous attractor network models of grid cells.
title_short Accurate path integration in continuous attractor network models of grid cells.
title_full Accurate path integration in continuous attractor network models of grid cells.
title_fullStr Accurate path integration in continuous attractor network models of grid cells.
title_full_unstemmed Accurate path integration in continuous attractor network models of grid cells.
title_sort accurate path integration in continuous attractor network models of grid cells.
publisher Public Library of Science (PLoS)
publishDate 2009
url https://doaj.org/article/507dfade45ba4a73a9cc40891c4791a9
work_keys_str_mv AT yoramburak accuratepathintegrationincontinuousattractornetworkmodelsofgridcells
AT ilarfiete accuratepathintegrationincontinuousattractornetworkmodelsofgridcells
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