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The Journal of Neurophysiology Vol. 84 No. 2 August 2000, pp. 975-985
Copyright ©2000 by the American Physiological Society
1Committee on Neurobiology and 2Department of Neurology, The University of Chicago, Chicago, Illinois 60637
Foss, Jennifer and
John Milton.
Multistability in Recurrent Neural Loops Arising From Delay. J. Neurophysiol. 84: 975-985, 2000. The dynamics of a recurrent inhibitory neural loop composed of a
periodically spiking Aplysia motoneuron reciprocally connected to
a computer are investigated as a function of the time delay,
, for
propagation around the loop. It is shown that for certain choices of
, multiple qualitatively different neural spike trains co-exist. A
mathematical model is constructed for the dynamics of this
pulsed-coupled recurrent loop in which all parameters are readily
measured experimentally: the phase resetting curve of the neuron for a
given simulated postsynaptic current and
. For choices of the
parameters for which multiple spiking patterns co-exist in the
experimental paradigm, the model exhibits multistability. Numerical
simulations suggest that qualitatively similar results will occur if
the motoneuron is replaced by several other types of neurons and that
once
becomes sufficiently long, multistability will be the
dominant form of dynamical behavior. These observations suggest that
great care must be taken in determining the etiology of qualitative
changes in neural spiking patterns, particularly when propagation times
around polysynaptic loops are long.
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