Authors

Bruce Knight

Document Type

Article

Publication Date

2000

Keywords

common structure, frequency response, stability, interacting subpopulations, orientation hypercolumn

Abstract

The use of a population dynamics approach promises efficient simulation of large assemblages of neurons. Depending on the issues addressed and the degree of realism incorporated in the simulated neurons, a wide range of different population dynamics formulations can be appropriate. Here we present a common mathematical structure that these various formulations share and that implies dynamical behaviors that they have in common. This underlying structure serves as a guide toward efficient means of simulation. As an example, we derive the general population firing-rate frequency-response and show how it may be used effectively to address a broad range of interacting-population response and stability problems. A few specific cases will be worked out. A summary of this work appears at the end, before the appendix.

Publisher

MIT Press

RU Laboratory

Knight Laboratory

Comments

Posted with permission: Copyright (2000) Massachusetts Institute of Technology. http://www.mitpressjournals.org/loi/neco

Permanent URL

http://hdl.handle.net/10209/539

Included in

Life Sciences Commons

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