51. Coarse--graining, fixed points, and scaling in a large population of neurons
- Author
-
Carlos D. Brody, William Bialek, David W. Tank, Jeffrey L. Gauthier, and Leenoy Meshulam
- Subjects
Collective behavior ,Population ,Models, Neurological ,Large population ,General Physics and Astronomy ,FOS: Physical sciences ,Fixed point ,01 natural sciences ,Hippocampus ,Article ,Mice ,0103 physical sciences ,Animals ,Humans ,Statistical physics ,Physics - Biological Physics ,010306 general physics ,education ,Scaling ,Mathematics ,Neurons ,education.field_of_study ,Biological Physics (physics.bio-ph) ,Quantitative Biology - Neurons and Cognition ,FOS: Biological sciences ,Neurons and Cognition (q-bio.NC) ,Granularity ,Nerve Net - Abstract
We develop a phenomenological coarse--graining procedure for activity in a large network of neurons, and apply this to recordings from a population of 1000+ cells in the hippocampus. Distributions of coarse--grained variables seem to approach a fixed non--Gaussian form, and we see evidence of scaling in both static and dynamic quantities. These results suggest that the collective behavior of the network is described by a non--trivial fixed point.
- Published
- 2018
- Full Text
- View/download PDF