Dimensionality estimation for optimal detection of functional networks in BOLD fMRI data

Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal co...

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Published inNeuroImage (Orlando, Fla.) Vol. 56; no. 2; pp. 531 - 543
Main Authors Yourganov, Grigori, Chen, Xu, Lukic, Ana S., Grady, Cheryl L., Small, Steven L., Wernick, Miles N., Strother, Stephen C.
Format Journal Article
LanguageEnglish
Published United States Elsevier Inc 15.05.2011
Elsevier Limited
Subjects
Online AccessGet full text
ISSN1053-8119
1095-9572
1095-9572
DOI10.1016/j.neuroimage.2010.09.034

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Abstract Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal components that was subsequently processed by linear discriminant analysis (LDA). Using simulated multivariate Gaussian data, we show that the dimensionality that optimizes signal detection (in terms of the receiver operating characteristic (ROC) metric) goes through a transition from many dimensions to a single dimension as a function of the signal-to-noise ratio. This transition happens when the loci of activation are organized into a spatial network and the variance of the networked, task-related signals is high enough for the signal to be easily detected in the data. We show that reproducibility of activation maps is a metric that captures this switch in intrinsic dimensionality. Except for reproducibility, all of the methods of dimensionality estimation we considered failed to capture this transition: optimization of Bayesian evidence, minimum description length, supervised and unsupervised LDA prediction, and Stein's unbiased risk estimator. This failure results in sub-optimal ROC performance of LDA in the presence of a spatially distributed network, and may have caused LDA to underperform in many of the reported comparisons in the literature. Using real fMRI data sets, including multi-subject group and within-subject longitudinal analysis we demonstrate the existence of these dimensionality transitions in real data. ► We test multiple PCA-based dimensionality estimators for fMRI discriminant analysis. ► Spatial map reproducibility optimally detects covariance-based network signals. ► Only reproducibility detects dimensionality changes with stronger network signals. ► Other dimension estimates are unstable (eg, classification) or too big (eg, MDL). ► All results are demonstrated in simulations and multiple real fMRI data sets.
AbstractList Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal components that was subsequently processed by linear discriminant analysis (LDA). Using simulated multivariate Gaussian data, we show that the dimensionality that optimizes signal detection (in terms of the receiver operating characteristic (ROC) metric) goes through a transition from many dimensions to a single dimension as a function of the signal-to-noise ratio. This transition happens when the loci of activation are organized into a spatial network and the variance of the networked, task-related signals is high enough for the signal to be easily detected in the data. We show that reproducibility of activation maps is a metric that captures this switch in intrinsic dimensionality. Except for reproducibility, all of the methods of dimensionality estimation we considered failed to capture this transition: optimization of Bayesian evidence, minimum description length, supervised and unsupervised LDA prediction, and Stein's unbiased risk estimator. This failure results in sub-optimal ROC performance of LDA in the presence of a spatially distributed network, and may have caused LDA to underperform in many of the reported comparisons in the literature. Using real fMRI data sets, including multi-subject group and within-subject longitudinal analysis we demonstrate the existence of these dimensionality transitions in real data.
Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal components that was subsequently processed by linear discriminant analysis (LDA). Using simulated multivariate Gaussian data, we show that the dimensionality that optimizes signal detection (in terms of the receiver operating characteristic (ROC) metric) goes through a transition from many dimensions to a single dimension as a function of the signal-to-noise ratio. This transition happens when the loci of activation are organized into a spatial network and the variance of the networked, task-related signals is high enough for the signal to be easily detected in the data. We show that reproducibility of activation maps is a metric that captures this switch in intrinsic dimensionality. Except for reproducibility, all of the methods of dimensionality estimation we considered failed to capture this transition: optimization of Bayesian evidence, minimum description length, supervised and unsupervised LDA prediction, and Stein's unbiased risk estimator. This failure results in sub-optimal ROC performance of LDA in the presence of a spatially distributed network, and may have caused LDA to underperform in many of the reported comparisons in the literature. Using real fMRI data sets, including multi-subject group and within-subject longitudinal analysis we demonstrate the existence of these dimensionality transitions in real data. ► We test multiple PCA-based dimensionality estimators for fMRI discriminant analysis. ► Spatial map reproducibility optimally detects covariance-based network signals. ► Only reproducibility detects dimensionality changes with stronger network signals. ► Other dimension estimates are unstable (eg, classification) or too big (eg, MDL). ► All results are demonstrated in simulations and multiple real fMRI data sets.
Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal components that was subsequently processed by linear discriminant analysis (LDA). Using simulated multivariate Gaussian data, we show that the dimensionality that optimizes signal detection (in terms of the receiver operating characteristic (ROC) metric) goes through a transition from many dimensions to a single dimension as a function of the signal-to-noise ratio. This transition happens when the loci of activation are organized into a spatial network and the variance of the networked, task-related signals is high enough for the signal to be easily detected in the data. We show that reproducibility of activation maps is a metric that captures this switch in intrinsic dimensionality. Except for reproducibility, all of the methods of dimensionality estimation we considered failed to capture this transition: optimization of Bayesian evidence, minimum description length, supervised and unsupervised LDA prediction, and Stein's unbiased risk estimator. This failure results in sub-optimal ROC performance of LDA in the presence of a spatially distributed network, and may have caused LDA to underperform in many of the reported comparisons in the literature. Using real fMRI data sets, including multi-subject group and within-subject longitudinal analysis we demonstrate the existence of these dimensionality transitions in real data.Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have studied multiple methods of dimensionality estimation proposed in the literature and used these estimates to select a subset of principal components that was subsequently processed by linear discriminant analysis (LDA). Using simulated multivariate Gaussian data, we show that the dimensionality that optimizes signal detection (in terms of the receiver operating characteristic (ROC) metric) goes through a transition from many dimensions to a single dimension as a function of the signal-to-noise ratio. This transition happens when the loci of activation are organized into a spatial network and the variance of the networked, task-related signals is high enough for the signal to be easily detected in the data. We show that reproducibility of activation maps is a metric that captures this switch in intrinsic dimensionality. Except for reproducibility, all of the methods of dimensionality estimation we considered failed to capture this transition: optimization of Bayesian evidence, minimum description length, supervised and unsupervised LDA prediction, and Stein's unbiased risk estimator. This failure results in sub-optimal ROC performance of LDA in the presence of a spatially distributed network, and may have caused LDA to underperform in many of the reported comparisons in the literature. Using real fMRI data sets, including multi-subject group and within-subject longitudinal analysis we demonstrate the existence of these dimensionality transitions in real data.
Author Strother, Stephen C.
Lukic, Ana S.
Wernick, Miles N.
Yourganov, Grigori
Chen, Xu
Small, Steven L.
Grady, Cheryl L.
AuthorAffiliation b Rotman Research Institute, Baycrest Centre for Geriatric Care, Toronto, ON, Canada
d Predictek, Inc., Chicago, IL, United States
e Department of Psychology, University of Toronto, Toronto, ON, Canada
a Institute of Medical Science, University of Toronto, Toronto, ON, Canada
c Case Center for Imaging Research, Case Western Reserve University, Cleveland, OH, United States
f Department of Neurology, University of Chicago, Chicago, IL, United States
g Medical Imaging Research Center, Illinois Institute of Technology, Chicago, IL, United States
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Keywords Linear discriminant Analysis (LDA)
fMRI
Model order selection
Dimensionality estimation
Principal component analysis (PCA)
Signal detection
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PublicationDecade 2010
PublicationPlace United States
PublicationPlace_xml – name: United States
– name: Amsterdam
PublicationTitle NeuroImage (Orlando, Fla.)
PublicationTitleAlternate Neuroimage
PublicationYear 2011
Publisher Elsevier Inc
Elsevier Limited
Publisher_xml – name: Elsevier Inc
– name: Elsevier Limited
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Snippet Estimation of the intrinsic dimensionality of fMRI data is an important part of data analysis that helps to separate the signal of interest from noise. We have...
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StartPage 531
SubjectTerms Activation
Adult
Aged
Algorithms
Area Under Curve
Brain - physiology
Brain Mapping - methods
Dimensionality estimation
Estimates
Failure
fMRI
Humans
Image Processing, Computer-Assisted - methods
Linear discriminant Analysis (LDA)
Loci
Magnetic Resonance Imaging
Methods
Middle Aged
Model order selection
Multivariate analysis
Nerve Net - physiology
Networks
Noise
Optimization
Principal component analysis (PCA)
Principal components analysis
Reproducibility
Reproducibility of Results
Risk
ROC Curve
Signal detection
Switching theory
Young Adult
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Title Dimensionality estimation for optimal detection of functional networks in BOLD fMRI data
URI https://www.clinicalkey.com/#!/content/1-s2.0-S1053811910012152
https://dx.doi.org/10.1016/j.neuroimage.2010.09.034
https://www.ncbi.nlm.nih.gov/pubmed/20858546
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Volume 56
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