Abstract

In the neuroscience literature, periods during which pop-ulations of neurons are either simultaneously depolarizedor hyperpolarized are often classified as UP andDOWN states, respectively [1]. No particular attentionhas been devoted to accurately characterize the transitionbetween these two states within a statistical framework[2]. We propose two (semi-) Markov probabilistic models,in both discrete- and continuous-time domains, aiming toinfer a discrete two-state (UP vs. DOWN) latent processbased on multi-unit spike train observations. The simulta-neously recorded spike trains, treated as stochastic pointprocesses, are modulated by the discrete hidden state andthe firing history of ensemble neurons. To jointly estimatethe hidden state and the unknown parameters of theprobabilistic models, we develop statistical inferencealgorithms within the maximum likelihood estimationframework.

Highlights

  • In the neuroscience literature, periods during which populations of neurons are either simultaneously depolarized or hyperpolarized are often classified as "UP" and "DOWN" states, respectively [1]

  • We propose two Markov probabilistic models, in both discrete- and continuous-time domains, aiming to infer a discrete two-state (UP vs. DOWN) latent process based on multi-unit spike train observations

  • We develop a discretetime two-state hidden Markov model (HMM) and the associated expectation maximization (EM) algorithm [3] for estimating the UP and DOWN states

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Summary

Introduction

Periods during which populations of neurons are either simultaneously depolarized or hyperpolarized are often classified as "UP" and "DOWN" states, respectively [1]. Published: 11 July 2008 BMC Neuroscience 2008, 9(Suppl 1):P32 doi:10.1186/1471-2202-9-S1-P32 No particular attention has been devoted to accurately characterize the transition between these two states within a statistical framework [2].

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