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Models for longitudinal data with censored changepoints

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In longitudinal studies of biological markers, different individuals may have different underlying patterns of response. In some applications, a subset of individuals experiences latent events, causing an instantaneous change in the level or slope of the marker trajectory. The paper presents a general mixture of hierarchical longitudinal models for serial biomarkers. Interest centres both on the time of the event and on levels of the biomarker before and after the event. In observational studies where marker series are incomplete, the latent event can be modelled by a survival distribution. Risk factors for the occurrence of the event can be investigated by including covariates in the survival distribution. A combination of Gibbs, Metropolis–Hastings and reversible jump Markov chain Monte Carlo sampling is used to fit the models to serial measurements of forced expiratory volume from lung transplant recipients.

Keywords: Changepoint models; Longitudinal data; Lung transplantation; Mixture models; Reversible jump

Document Type: Research Article


Affiliations: 1: Imperial College School of Medicine, London, UK. 2: Medical Research Council Biostatistics Unit, Cambridge, UK.

Publication date: January 1, 2004


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