文件名称:isi_distribution_fit
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- 上传时间:2012-11-16
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he rational is simply to fit a mathematical model to the
ISI distribution that includes a component to model the
refractory period. If a neuron is well isolated, it must
exhibit some refractory period. If instead, it is multi-
unit, then it will exhibit instead something similar to
a poisson process in which there is no refractory period,
or at least large probability of inter-spike intervals
at the shortest intervals.-he rational is simply to fit a mathematical model to the
ISI distribution that includes a component to model the
refractory period. If a neuron is well isolated, it must
exhibit some refractory period. If instead, it is multi-
unit, then it will exhibit instead something similar to
a poisson process in which there is no refractory period,
or at least large probability of inter-spike intervals
at the shortest intervals.
ISI distribution that includes a component to model the
refractory period. If a neuron is well isolated, it must
exhibit some refractory period. If instead, it is multi-
unit, then it will exhibit instead something similar to
a poisson process in which there is no refractory period,
or at least large probability of inter-spike intervals
at the shortest intervals.-he rational is simply to fit a mathematical model to the
ISI distribution that includes a component to model the
refractory period. If a neuron is well isolated, it must
exhibit some refractory period. If instead, it is multi-
unit, then it will exhibit instead something similar to
a poisson process in which there is no refractory period,
or at least large probability of inter-spike intervals
at the shortest intervals.
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下载文件列表
mnar18u1_spikes.mat
fit_isi.m
general_idea_ISI_help.txt
isi_analysis_help.txt.txt
mbag15u1_spikes.mat
mbbag40u2_spikes.mat
mnar4u2_spikes.mat
fit_isi.m
general_idea_ISI_help.txt
isi_analysis_help.txt.txt
mbag15u1_spikes.mat
mbbag40u2_spikes.mat
mnar4u2_spikes.mat
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