Disease prediction based on functional connectomes using a scalable and spatially-informed support vector machine

Substantial evidence indicates that major psychiatric disorders are associated with distributed neural dysconnectivity, leading to a strong interest in using neuroimaging methods to accurately predict disorder status. In this work, we are specifically interested in a multivariate approach that uses...

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Veröffentlicht in:NeuroImage (Orlando, Fla.) Fla.), 2014-08, Vol.96, p.183-202
Hauptverfasser: Watanabe, Takanori, Kessler, Daniel, Scott, Clayton, Angstadt, Michael, Sripada, Chandra
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creator Watanabe, Takanori
Kessler, Daniel
Scott, Clayton
Angstadt, Michael
Sripada, Chandra
description Substantial evidence indicates that major psychiatric disorders are associated with distributed neural dysconnectivity, leading to a strong interest in using neuroimaging methods to accurately predict disorder status. In this work, we are specifically interested in a multivariate approach that uses features derived from whole-brain resting state functional connectomes. However, functional connectomes reside in a high dimensional space, which complicates model interpretation and introduces numerous statistical and computational challenges. Traditional feature selection techniques are used to reduce data dimensionality, but are blind to the spatial structure of the connectomes. We propose a regularization framework where the 6-D structure of the functional connectome (defined by pairs of points in 3-D space) is explicitly taken into account via the fused Lasso or the GraphNet regularizer. Our method only restricts the loss function to be convex and margin-based, allowing non-differentiable loss functions such as the hinge-loss to be used. Using the fused Lasso or GraphNet regularizer with the hinge-loss leads to a structured sparse support vector machine (SVM) with embedded feature selection. We introduce a novel efficient optimization algorithm based on the augmented Lagrangian and the classical alternating direction method, which can solve both fused Lasso and GraphNet regularized SVM with very little modification. We also demonstrate that the inner subproblems of the algorithm can be solved efficiently in analytic form by coupling the variable splitting strategy with a data augmentation scheme. Experiments on simulated data and resting state scans from a large schizophrenia dataset show that our proposed approach can identify predictive regions that are spatially contiguous in the 6-D “connectome space,” offering an additional layer of interpretability that could provide new insights about various disease processes. •We develop a support vector machine based on spatially-informed regularizers.•The classifier leverages 6-D spatial structure of functional connectomes.•We introduce a novel optimization algorithm based on alternating direction method.•Method tested on simulated data and large real-world schizophrenia dataset•Our method is more neuroscientifically informative and preserves predictive power.
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In this work, we are specifically interested in a multivariate approach that uses features derived from whole-brain resting state functional connectomes. However, functional connectomes reside in a high dimensional space, which complicates model interpretation and introduces numerous statistical and computational challenges. Traditional feature selection techniques are used to reduce data dimensionality, but are blind to the spatial structure of the connectomes. We propose a regularization framework where the 6-D structure of the functional connectome (defined by pairs of points in 3-D space) is explicitly taken into account via the fused Lasso or the GraphNet regularizer. Our method only restricts the loss function to be convex and margin-based, allowing non-differentiable loss functions such as the hinge-loss to be used. Using the fused Lasso or GraphNet regularizer with the hinge-loss leads to a structured sparse support vector machine (SVM) with embedded feature selection. We introduce a novel efficient optimization algorithm based on the augmented Lagrangian and the classical alternating direction method, which can solve both fused Lasso and GraphNet regularized SVM with very little modification. We also demonstrate that the inner subproblems of the algorithm can be solved efficiently in analytic form by coupling the variable splitting strategy with a data augmentation scheme. 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Experiments on simulated data and resting state scans from a large schizophrenia dataset show that our proposed approach can identify predictive regions that are spatially contiguous in the 6-D “connectome space,” offering an additional layer of interpretability that could provide new insights about various disease processes. •We develop a support vector machine based on spatially-informed regularizers.•The classifier leverages 6-D spatial structure of functional connectomes.•We introduce a novel optimization algorithm based on alternating direction method.•Method tested on simulated data and large real-world schizophrenia dataset•Our method is more neuroscientifically informative and preserves predictive power.</abstract><cop>Amsterdam</cop><pub>Elsevier Inc</pub><pmid>24704268</pmid><doi>10.1016/j.neuroimage.2014.03.067</doi><tpages>20</tpages><oa>free_for_read</oa></addata></record>
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subjects Accuracy
Adult
Biological and medical sciences
Biomarkers
Classification
Connectome - methods
Feature selection
Female
Functional connectivity
Fundamental and applied biological sciences. Psychology
Humans
Image Interpretation, Computer-Assisted - methods
Magnetic Resonance Imaging - methods
Male
Medical imaging
Middle Aged
Nerve Net - pathology
Nerve Net - physiopathology
Reproducibility of Results
Resting state fMRI
Schizophrenia - diagnosis
Schizophrenia - pathology
Schizophrenia - physiopathology
Sensitivity and Specificity
Sparsity
Spatio-Temporal Analysis
Structured sparsity
Support Vector Machine
Vertebrates: nervous system and sense organs
Young Adult
title Disease prediction based on functional connectomes using a scalable and spatially-informed support vector machine
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