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Mathematical regularities of irregular hippocampus place codes

Computational Neuroscience, Mathematical Modeling, Mathematical Biology and seminar by Nischal Mainali, ELSC, The Hebrew University of Jerusalem

Hosted by van Vreeswijk Theoretical Neuroscience Seminar

Wednesday 11:00 New York (GMT-4)

Recording available

Recording

43 min

Abstract

Measurements from hippocampal place cells in small enclosures have led to a classical view of highly stereotyped neural tuning functions with smooth, unimodal tuning fields that uniformly tile the environment. However, recent experiments conducted in large spaces across multiple species have revealed a much more irregular neural code than suggested by the classical view. Indeed, place cells in large environments typically fire in multiple locations, and the multiple firing fields of individual cells, as well as those of the entire population, vary considerably in size and shape. We recently showed that a simple mathematical model, wherein firing fields are generated by thresholding realizations of a random Gaussian process, accounts for the statistical properties of place fields in precise quantitative detail. This model captures the observed statistics of field sizes and positions and generates new quantitative predictions on field shapes and topologies. Moreover, these statistics are universal across species, but sensitive to the size and dimensionality of the environment. We quantitatively verified these predictions using multiple recent datasets from bats and rodents in one, two, and three dimensions, across both small and large environments. Collectively, these findings imply that common mechanism underlie the diverse statistical features observed in different experiments and suggest that synaptic projections to CA1 are predominantly random.

Topics

hippocampal place cellsneural tuning functionsfiring fieldsrandom Gaussian processfield sizesfield shapesCA1synaptic projections