Abstract

This paper introduces two unsupervised learning methods for analyzing functional magnetic resonance imaging (fMRI) data based on hidden Markov model (HMM). HMM approach is focused on capturing the first-order statistical evolution among the samples of a voxel time series, and it can provide a complimentary perspective of the BOLD signals. Two-state HMM is created for each voxel, and the model parameters are estimated from the voxel time series and the stimulus paradigm. Two different activation detection methods are presented in this paper. The first method is based on the likelihood and likelihood-ratio test, in which an additional Gaussian model is used to enhance the contrast of the HMM likelihood map. The second method is based on certain distance measures between the two state distributions, in which the most likely HMM state sequence is estimated through the Viterbi algorithm. The distance between the on-state and off-state distributions is measured either through a t-test, or using the Kullback-Leibler distance (KLD). Experimental results on both normal subject and brain tumor subject are presented. HMM approach appears to be more robust in detecting the supplemental active voxels comparing with SPM, especially for brain tumor subject.

Highlights

  • Functional magnetic resonance imaging is a wellestablished technique to monitor brain activities in the field of cognitive neuroscience

  • In order to compensate DC drifting in many voxels, each time series is partitioned into four equallength segments, and normalization is performed separately on each of these segments

  • A 2-state hidden Markov model (HMM) model is built based on paradigm on/off periods, and a 1-state HMM model is built based on paradigm off period

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Summary

Introduction

Functional magnetic resonance imaging (fMRI) is a wellestablished technique to monitor brain activities in the field of cognitive neuroscience. One fMRI data set includes over 100K voxels from a whole brain scan and has 100-K time series. The observed time sequences are combinations of different types of signals, such as task-related, functionrelated, and transiently task-related (different kinds of transiently task-related signals coming from different regions of brain). These are the signals that convey brain activation information. The signal to noise ratio (SNR) in typical fMRI time series can be quite low, for example, around 0.2 to 0.5. For different regions and different trails, the SNR level varies significantly Such noise nature causes major difficulty in signal analysis. FMRI data are approximately scale invariant or scale free

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