2021
DOI: 10.1007/978-3-030-78191-0_44
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Mixture Modeling for Identifying Subtypes in Disease Course Mapping

Abstract: Disease modeling techniques summarize the possible trajectories of progression from multimodal and longitudinal data. These techniques often assume that individuals form a homogeneous cluster, thus ignoring possible disease subtypes within the population. We extend a non-linear mixed-effect model used for disease course mapping with a mixture framework. We jointly estimate model parameters and subtypes with a tempered version of a stochastic approximation of the Expectation Maximisation algorithm. We show that… Show more

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Cited by 6 publications
(1 citation statement)
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“…This a posteriori analysis is necessary in our nonlinear Bayesian setting, since the covariates can not be integrated in the longitudinal model as they would for a general linear model. Mixture models have been proposed in Poulet et al (82) in order to account for covariates in the distributions of the randomeffects, but it requires a lot more data in order to estimate such distributions for each combination of covariates.…”
Section: Statistical Analysismentioning
confidence: 99%
“…This a posteriori analysis is necessary in our nonlinear Bayesian setting, since the covariates can not be integrated in the longitudinal model as they would for a general linear model. Mixture models have been proposed in Poulet et al (82) in order to account for covariates in the distributions of the randomeffects, but it requires a lot more data in order to estimate such distributions for each combination of covariates.…”
Section: Statistical Analysismentioning
confidence: 99%