2008
DOI: 10.2202/1557-4679.1088
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Pattern Mixture Models and Latent Class Models for the Analysis of Multivariate Longitudinal Data with Informative Dropouts

Abstract: Missing data and especially dropouts frequently arise in longitudinal data. Maximum likelihood estimates are consistent when data are missing at random (MAR) but, as this assumption is not checkable, pattern mixture models (PMM) have been developed to deal with informative dropout. More recently, latent class models (LCM) have been proposed as a way to relax PMM assumptions. The aim of this paper is to compare PMM and LCM in order to tackle informative dropout in a longitudinal study of cognitive ageing measur… Show more

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Cited by 36 publications
(42 citation statements)
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“…al. 40 to formally test this hypothesis, at least for the observed data. For each quantile and for the chosen [G, m] combination, we estimated a lqHMM+LDO adding in the linear predictor the time to drop-out (we will refer to this model specification as M Ti (τ )) and its logarithm (we will refer to this model specification as M logTi (τ )), while keeping fixed the ML estimates for the LDO classes, as well as the corresponding posterior probabilities.…”
Section: Sensitivity Analysismentioning
confidence: 98%
“…al. 40 to formally test this hypothesis, at least for the observed data. For each quantile and for the chosen [G, m] combination, we estimated a lqHMM+LDO adding in the linear predictor the time to drop-out (we will refer to this model specification as M Ti (τ )) and its logarithm (we will refer to this model specification as M logTi (τ )), while keeping fixed the ML estimates for the LDO classes, as well as the corresponding posterior probabilities.…”
Section: Sensitivity Analysismentioning
confidence: 98%
“…with Σ ℓ and Γ ℓ given in (17). The asymptotic covariance matrix between the sample mean and variance matrix given R = r (ℓ) is given as C ℓ in (17) in a similar derivation.…”
Section: Asymptotic Properties Of Estimatorsmentioning
confidence: 99%
“…The key concept of the modeling is conditional independence between Y and R given z or c. Albert and Follman [1] developed the continuous shared-parameter model in linear mixed models, and [17,47] have used latent class shared-parameter models in structural equation modeling. In their studies, the missing-data mechanisms are explicitly specified in estimation, and hence, it is useful only if an appropriate missing-data mechanism and its functional form can be found.…”
Section: Introductionmentioning
confidence: 99%
“…Roy (2003) introduced a shared-parameter model in which the dependence between the measurement process and time of dropout is due to a shared latent variable that is assumed to be discrete, so that the marginal distribution of the measurement is a mixture over the dropout classes of the latent variable. Dantan, Proust-Lima, Letenneur, and Jacqmin-Gadda (2008) compare pattern-mixture models and latent class models in dealing with informative dropout.…”
Section: Introductionmentioning
confidence: 99%