Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis

Alzheimer’s Disease (AD) is the most common neurodegenerative disease in elderly people. Itsdevelopment has been shown to be closely related to changes in the brain connectivity networkand in the brain activation patterns along with structural changes caused by the neurodegenerativeprocess.Methods t...

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Main Authors: Andres eOrtiz, Jorge eMunilla, Ignacio Alvarez Illan, Juan Manuel Gorriz, Javier eRamírez
Format: Article
Language:English
Published: Frontiers Media S.A. 2015-11-01
Series:Frontiers in Computational Neuroscience
Subjects:
Online Access:http://journal.frontiersin.org/Journal/10.3389/fncom.2015.00132/full
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spelling doaj-093f7eb4e4c54063957ec8db9ffdec9e2020-11-25T01:50:26ZengFrontiers Media S.A.Frontiers in Computational Neuroscience1662-51882015-11-01910.3389/fncom.2015.00132163631Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosisAndres eOrtiz0Jorge eMunilla1Ignacio Alvarez Illan2Juan Manuel Gorriz3Javier eRamírez4Universidad de MálagaUniversidad de MálagaUniversity of GranadaUniversity of GranadaUniversity of GranadaAlzheimer’s Disease (AD) is the most common neurodegenerative disease in elderly people. Itsdevelopment has been shown to be closely related to changes in the brain connectivity networkand in the brain activation patterns along with structural changes caused by the neurodegenerativeprocess.Methods to infer dependence between brain regions are usually derived from the analysis ofcovariance between activation levels in the different areas. However, these covariance-basedmethods are not able to estimate conditional independence between variables to factor out theinfluence of other regions. Conversely, models based on the inverse covariance, or precisionmatrix, such as Sparse Gaussian Graphical Models allow revealing conditional independencebetween regions by estimating the covariance between two variables given the rest as constant.This paper uses Sparse Inverse Covariance Estimation (SICE) methods to learn undirectedgraphs in order to derive functional and structural connectivity patterns from Fludeoxyglucose(18F-FDG) Position Emission Tomography (PET) data and segmented Magnetic Resonanceimages (MRI), drawn from the ADNI database, for Control, MCI (Mild Cognitive ImpairmentSubjects) and AD subjects. Sparse computation fits perfectly here as brain regions usually onlyinteract with a few other areas.The models clearly show different metabolic covariation patters between subject groups, revealingthe loss of strong connections in AD and MCI subjects when compared to Controls. Similarly,the variance between GM (Grey Matter) densities of different regions reveals different structuralcovariation patterns between the different groups. Thus, the different connectivity patterns forcontrols and AD are used in this paper to select regions of interest in PET and GM images withdiscriminative power for early AD diagnosis. Finally, functional an structural models are combinedto leverage the classification accuracy.The results obtained in this work show the usefulness of the Sparse Gaussian Graphical models to reveal functional and structural connectivity patterns. This information provided by the sparseinverse covariance matrices is not only used in an exploratory way but we also propose a methodto use it in a discriminative way. Regression coefficients are used to compute reconstructionerrors for the different classes that are then introduced in a SVM for classification.http://journal.frontiersin.org/Journal/10.3389/fncom.2015.00132/fullAlzheimer's diseasemultiple regressionGaussian graphical modelsBrain connectivity networkSparse Inverse Covariance
collection DOAJ
language English
format Article
sources DOAJ
author Andres eOrtiz
Jorge eMunilla
Ignacio Alvarez Illan
Juan Manuel Gorriz
Javier eRamírez
spellingShingle Andres eOrtiz
Jorge eMunilla
Ignacio Alvarez Illan
Juan Manuel Gorriz
Javier eRamírez
Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
Frontiers in Computational Neuroscience
Alzheimer's disease
multiple regression
Gaussian graphical models
Brain connectivity network
Sparse Inverse Covariance
author_facet Andres eOrtiz
Jorge eMunilla
Ignacio Alvarez Illan
Juan Manuel Gorriz
Javier eRamírez
author_sort Andres eOrtiz
title Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
title_short Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
title_full Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
title_fullStr Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
title_full_unstemmed Exploratory graphical models of functional and structural connectivity patterns for Alzheimer's Disease diagnosis
title_sort exploratory graphical models of functional and structural connectivity patterns for alzheimer's disease diagnosis
publisher Frontiers Media S.A.
series Frontiers in Computational Neuroscience
issn 1662-5188
publishDate 2015-11-01
description Alzheimer’s Disease (AD) is the most common neurodegenerative disease in elderly people. Itsdevelopment has been shown to be closely related to changes in the brain connectivity networkand in the brain activation patterns along with structural changes caused by the neurodegenerativeprocess.Methods to infer dependence between brain regions are usually derived from the analysis ofcovariance between activation levels in the different areas. However, these covariance-basedmethods are not able to estimate conditional independence between variables to factor out theinfluence of other regions. Conversely, models based on the inverse covariance, or precisionmatrix, such as Sparse Gaussian Graphical Models allow revealing conditional independencebetween regions by estimating the covariance between two variables given the rest as constant.This paper uses Sparse Inverse Covariance Estimation (SICE) methods to learn undirectedgraphs in order to derive functional and structural connectivity patterns from Fludeoxyglucose(18F-FDG) Position Emission Tomography (PET) data and segmented Magnetic Resonanceimages (MRI), drawn from the ADNI database, for Control, MCI (Mild Cognitive ImpairmentSubjects) and AD subjects. Sparse computation fits perfectly here as brain regions usually onlyinteract with a few other areas.The models clearly show different metabolic covariation patters between subject groups, revealingthe loss of strong connections in AD and MCI subjects when compared to Controls. Similarly,the variance between GM (Grey Matter) densities of different regions reveals different structuralcovariation patterns between the different groups. Thus, the different connectivity patterns forcontrols and AD are used in this paper to select regions of interest in PET and GM images withdiscriminative power for early AD diagnosis. Finally, functional an structural models are combinedto leverage the classification accuracy.The results obtained in this work show the usefulness of the Sparse Gaussian Graphical models to reveal functional and structural connectivity patterns. This information provided by the sparseinverse covariance matrices is not only used in an exploratory way but we also propose a methodto use it in a discriminative way. Regression coefficients are used to compute reconstructionerrors for the different classes that are then introduced in a SVM for classification.
topic Alzheimer's disease
multiple regression
Gaussian graphical models
Brain connectivity network
Sparse Inverse Covariance
url http://journal.frontiersin.org/Journal/10.3389/fncom.2015.00132/full
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