Published on 01 January 2019

A Bayesian Approach to Multistate Hidden Markov Models: Application to Dementia Progression

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Williams, Jonathan P.;Storlie, Curtis B.;Therneau, Terry M.;Jack, Clifford R.;Hannig, Jan

Description

People are living longer than ever before, and with this arises new complications and challenges for humanity. Among the most pressing of these challenges is of understanding the role of aging in the development of dementia. This article is motivated by the Mayo Clinic Study of Aging data for 4742 subjects since 2004, and how it can be used to draw inference on the role of aging in the development of dementia. We construct a hidden Markov model (HMM) to represent progression of dementia from states associated with the buildup of amyloid plaque in the brain, and the loss of cortical thickness. A hierarchical Bayesian approach is taken to estimate the parameters of the HMM with a truly time-inhomogeneous infinitesimal generator matrix, and response functions of the continuous-valued biomarker measurements are cut-point agnostic. A Bayesian approach with these features could be useful in many disease progression models. Additionally, an approach is illustrated for correcting a common bias in delayed enrollment studies, in which some or all subjects are not observed at baseline. Standard software is incapable of accounting for this critical feature, so code to perform the estimation of the model described below is made available online. Code submitted with this article was checked by an Associate Editor for Reproducibility and is available as an online supplement.

Citations (5)

Mentions (0)

Metrics

Dataset Index

2.5

FAIR Score

13%

Citations

5

Mentions

0

Metrics Over Time

Publication Details

DOI

Publisher

Taylor & Francis

Assigned Domain

Subfield

Psychiatry and Mental health

Field

Medicine

Domain

Health Sciences

Confidence Score

47%

Source

Scholar Data Model

Keywords

MedicineGeneticsFOS: Biological sciencesNeuroscienceSociologyFOS: Sociology69999 Biological Sciences not elsewhere classified80699 Information Systems not elsewhere classifiedFOS: Computer and information sciences19999 Mathematical Sciences not elsewhere classifiedFOS: Mathematics

Normalization Factors

FT

13.46

CTw

1.00

MTw

1.00