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The Journal of Neurophysiology Vol. 85 No. 4 April 2001, pp. 1614-1622
Copyright ©2001 by the American Physiological Society
Department of Pharmacology and Toxicology, Michigan State University, East Lansing, Michigan 48824-1317
Lewis, Craig D.,
Gerard L. Gebber,
Peter D. Larsen, and
Susan M. Barman.
Long-Term Correlations in the Spike Trains of Medullary
Sympathetic Neurons. J. Neurophysiol. 85: 1614-1622, 2001. Fano factor analysis was used to characterize the
spike trains of single medullary neurons with sympathetic
nerve-related activity in cats that were decerebrate or anesthetized
with Dial-urethan or urethan. For this purpose, values (Fano factor) of
the variance of the number of extracellularly recorded spikes divided
by the mean number of spikes were calculated for window sizes of
systematically varied length. For window sizes
10 ms, the Fano factor
was close to one, as expected for a Bernoulli process with a low
probability of success. The Fano factor dipped below one as the window
size approached the shortest interspike interval (ISI) and reached its
nadir at window sizes near the modal ISI. The extent of the dip
reflected the shape (skewness) of the ISI histogram with the dip being
smallest for the most asymmetric distributions. Most importantly, for a
wide range of window sizes exceeding the modal ISI, the Fano factor
curve took the form of a power law function. This was the case
independent of the component (cardiac related, 10 Hz, or 2-6 Hz) of
inferior cardiac sympathetic nerve discharge to which unit activity was
correlated or the medullary region (lateral tegmental field, raphe,
caudal and rostral ventrolateral medulla) in which the neuron was
located. The power law relationship in the Fano factor curves was
eliminated by randomly shuffling the ISIs even though the distribution
of the intervals was unchanged. Thus the power law relationship arose
from long-term correlations among ISIs that were disrupted by shuffling
the data. The presence of long-term correlations across different time
scales reflects the property of statistical self-similarity that is
characteristic of fractal processes. In most cases, we found that mean
ISI and variance for individual spike trains increased as a function of the number of intervals counted. This can be attributed to the clustering of long and short ISIs, which also is an inherent property of fractal time series. We conclude that the spike trains of brain stem
sympathetic neurons have fractal properties.
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