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2018 | OriginalPaper | Chapter

Multi-label Transduction for Identifying Disease Comorbidity Patterns

Authors : Ehsan Adeli, Dongjin Kwon, Kilian M. Pohl

Published in: Medical Image Computing and Computer Assisted Intervention – MICCAI 2018

Publisher: Springer International Publishing

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Abstract

Study of the untoward effects associated with the comorbidity of multiple diseases on brain morphology requires identifying differences across multiple diagnostic groupings. To identify such effects and differentiate between groups of patients and normal subjects, conventional methods often compare each patient group with healthy subjects using binary or multi-class classifiers. However, testing inferences across multiple diagnostic groupings of complex disorders commonly yield inconclusive or conflicting findings when the classifier is confined to modeling two cohorts at a time or considers class labels mutually-exclusive (as in multi-class classifiers). These shortcomings are potentially caused by the difficulties associated with modeling compounding factors of diseases with these approaches. Multi-label classifiers, on the other hand, can appropriately model disease comorbidity, as each subject can be assigned to two or more labels. In this paper, we propose a multi-label transductive (MLT) method based on low-rank matrix completion that is able not only to classify the data into multiple labels but also to identify patterns from MRI data unique to each cohort. To evaluate the method, we use a dataset containing individuals with Alcohol Use Disorder (AUD) and human immunodeficiency virus (HIV) infection (specifically 244 healthy controls, 227 AUD, 70 HIV, and 61 AUD+HIV). On this dataset, our proposed method is more accurate in correctly labeling subjects than common approaches. Furthermore, our method identifies patterns specific to each disease and AUD+HIV comorbidity that shows that the comorbidity is characterized by a compounding effect of AUD and HIV infection.

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Footnotes
1
Bold capital letters denote matrices (e.g., \(\mathbf{D}\)), and bold small letters denote vectors (e.g., \(\mathbf{d}\)). All non-bold letters are scalar variables. \(d_{ij}\) is the scalar in row i and column j of \(\mathbf{D}\). |A| denotes the number of elements in set A. \(\Vert \mathbf{D}\Vert _*\) designates the nuclear norm (sum of singular values) of \(\mathbf {D}\).
 
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Metadata
Title
Multi-label Transduction for Identifying Disease Comorbidity Patterns
Authors
Ehsan Adeli
Dongjin Kwon
Kilian M. Pohl
Copyright Year
2018
DOI
https://doi.org/10.1007/978-3-030-00931-1_66

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