Literature DB >> 9004396

Model-based approaches to analysing incomplete longitudinal and failure time data.

J W Hogan1, N M Laird.   

Abstract

Since Wu and Carroll (Biometrics 44, 175-188) proposed a model for longitudinal progression in the presence of informative dropout, several researchers have developed and studied models for situations where both a vector of repeated outcomes and an event time is available for each subject. These models have been developed for either longitudinal studies with dropout or for survival studies in which a random, time-varying covariate is measured repeatedly across time. When inference about the longitudinal variable is of interest, event times are treated as covariates and are often incomplete due to censoring. If survival or event time is the primary endpoint, repeated outcomes observed prior to the event are viewed as covariates; this covariate process is often incomplete, measured with error, or observed at unscheduled times during the study. We review several models which are used to handle incomplete response and covariate data in both survival and longitudinal studies.

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Year:  1997        PMID: 9004396     DOI: 10.1002/(sici)1097-0258(19970215)16:3<259::aid-sim484>3.0.co;2-s

Source DB:  PubMed          Journal:  Stat Med        ISSN: 0277-6715            Impact factor:   2.373


  47 in total

1.  A Bayesian Shrinkage Model for Incomplete Longitudinal Binary Data with Application to the Breast Cancer Prevention Trial.

Authors:  C Wang; M J Daniels; D O Scharfstein; S Land
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2.  A joint model for nonlinear longitudinal data with informative dropout.

Authors:  Chuanpu Hu; Mark E Sale
Journal:  J Pharmacokinet Pharmacodyn       Date:  2003-02       Impact factor: 2.745

3.  A latent process model for joint modeling of events and marker.

Authors:  R Hashemi; H Jacqmin-Gadda; D Commenges
Journal:  Lifetime Data Anal       Date:  2003-12       Impact factor: 1.588

4.  Mixtures of varying coefficient models for longitudinal data with discrete or continuous nonignorable dropout.

Authors:  Joseph W Hogan; Xihong Lin; Benjamin Herman
Journal:  Biometrics       Date:  2004-12       Impact factor: 2.571

5.  An approach to joint analysis of longitudinal measurements and competing risks failure time data.

Authors:  Robert M Elashoff; Gang Li; Ning Li
Journal:  Stat Med       Date:  2007-06-30       Impact factor: 2.373

6.  A Bayesian approach to joint analysis of multivariate longitudinal data and parametric accelerated failure time.

Authors:  Sheng Luo
Journal:  Stat Med       Date:  2013-09-06       Impact factor: 2.373

7.  Survival Analysis with Electronic Health Record Data: Experiments with Chronic Kidney Disease.

Authors:  Yolanda Hagar; David Albers; Rimma Pivovarov; Herbert Chase; Vanja Dukic; Noémie Elhadad
Journal:  Stat Anal Data Min       Date:  2014-08-19       Impact factor: 1.051

8.  Bayesian latent-class mixed-effect hybrid models for dyadic longitudinal data with non-ignorable dropouts.

Authors:  Jaeil Ahn; Suyu Liu; Wenyi Wang; Ying Yuan
Journal:  Biometrics       Date:  2013-11-06       Impact factor: 2.571

9.  A Seminonparametric Approach to Joint Modeling of A Primary Binary Outcome and Longitudinal Data Measured at Discrete Informative Times.

Authors:  Song Yan; Daowen Zhang; Wenbin Lu; James A Grifo; Mengling Liu
Journal:  Stat Biosci       Date:  2012-11-01

10.  Bayesian hierarchical model for multiple repeated measures and survival data: an application to Parkinson's disease.

Authors:  Sheng Luo; Jue Wang
Journal:  Stat Med       Date:  2014-06-17       Impact factor: 2.373

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