Literature DB >> 19153970

Doubly robust generalized estimating equations for longitudinal data.

Shaun Seaman1, Andrew Copas.   

Abstract

A popular method for analysing repeated-measures data is generalized estimating equations (GEE). When response data are missing at random (MAR), two modifications of GEE use inverse-probability weighting and imputation. The weighted GEE (WGEE) method involves weighting observations by their inverse probability of being observed, according to some assumed missingness model. Imputation methods involve filling in missing observations with values predicted by an assumed imputation model. WGEE are consistent when the data are MAR and the dropout model is correctly specified. Imputation methods are consistent when the data are MAR and the imputation model is correctly specified.Recently, doubly robust (DR) methods have been developed. These involve both a model for probability of missingness and an imputation model for the expectation of each missing observation, and are consistent when either is correct. We describe DR GEE, and illustrate their use on simulated data. We also analyse the INITIO randomized clinical trial of HIV therapy allowing for MAR dropout.

Mesh:

Year:  2009        PMID: 19153970     DOI: 10.1002/sim.3520

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


  14 in total

1.  Introduction to Double Robust Methods for Incomplete Data.

Authors:  Shaun R Seaman; Stijn Vansteelandt
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2.  Doubly robust estimates for binary longitudinal data analysis with missing response and missing covariates.

Authors:  Baojiang Chen; Xiao-Hua Zhou
Journal:  Biometrics       Date:  2011-01-31       Impact factor: 2.571

3.  A unifying framework for marginalized random intercept models of correlated binary outcomes.

Authors:  Bruce J Swihart; Brian S Caffo; Ciprian M Crainiceanu
Journal:  Int Stat Rev       Date:  2014-08       Impact factor: 2.217

4.  An R package for model fitting, model selection and the simulation for longitudinal data with dropout missingness.

Authors:  Cong Xu; Zheng Li; Yuan Xue; Lijun Zhang; Ming Wang
Journal:  Commun Stat Simul Comput       Date:  2018-10-16       Impact factor: 1.118

5.  Improved doubly robust estimation when data are monotonely coarsened, with application to longitudinal studies with dropout.

Authors:  Anastasios A Tsiatis; Marie Davidian; Weihua Cao
Journal:  Biometrics       Date:  2010-08-19       Impact factor: 2.571

6.  A new estimation with minimum trace of asymptotic covariance matrix for incomplete longitudinal data with a surrogate process.

Authors:  Baojiang Chen; Jing Qin
Journal:  Stat Med       Date:  2013-06-07       Impact factor: 2.373

7.  Test the reliability of doubly robust estimation with missing response data.

Authors:  Baojiang Chen; Jing Qin
Journal:  Biometrics       Date:  2014-02-24       Impact factor: 2.571

8.  Methods for handling longitudinal outcome processes truncated by dropout and death.

Authors:  Lan Wen; Graciela Muniz Terrera; Shaun R Seaman
Journal:  Biostatistics       Date:  2018-10-01       Impact factor: 5.899

9.  Joint modeling of longitudinal data with informative cluster size adjusted for zero-inflation and a dependent terminal event.

Authors:  Biyi Shen; Chixiang Chen; Danping Liu; Somnath Datta; Nasrollah Ghahramani; Vernon M Chinchilli; Ming Wang
Journal:  Stat Med       Date:  2021-05-31       Impact factor: 2.373

10.  Linear Increments with Non-monotone Missing Data and Measurement Error.

Authors:  Shaun R Seaman; Daniel Farewell; Ian R White
Journal:  Scand Stat Theory Appl       Date:  2016-04-06       Impact factor: 1.396

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