Stability diagrams for bursting neurons modeled by three-variable maps

We study a simple map as a minimal model of excitable cells. The map has two fast variables which mimic the behavior of class I neurons, undergoing a sub-critical Hopf bifurcation. Adding a third slow variable allows the system to present bursts and other interesting biological behaviors. Bifurcation lines which locate the excitability region are obtained for different planes in parameter space.

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Year of publication:	2004
Authors:	Copelli, M. ; Tragtenberg, M.H.R. ; Kinouchi, O.
Published in:	Physica A: Statistical Mechanics and its Applications. - Elsevier, ISSN 0378-4371. - Vol. 342.2004, 1, p. 263-269
Publisher:	Elsevier
Subject:	Neuron models \| Coupled map lattices \| Computational neuroscience \| Hindmarsh–Rose \| FitzHugh–Nagumo

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Type of publication:	Article
Source:	RePEc - Research Papers in Economics

Persistent link: https://www.econbiz.de/10010590759