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Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions: a Bayesian approach

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Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions: a Bayesian approach. / Baghfalaki, Taban; Ganjali, Mojtaba; Berridge, Damon.
In: Biometrical Journal, Vol. 55, No. 6, 11.2013, p. 844-865.

Research output: Contribution to Journal/MagazineJournal articlepeer-review

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Baghfalaki T, Ganjali M, Berridge D. Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions: a Bayesian approach. Biometrical Journal. 2013 Nov;55(6):844-865. Epub 2013 Aug 1. doi: 10.1002/bimj.201200272

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Baghfalaki, Taban ; Ganjali, Mojtaba ; Berridge, Damon. / Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions : a Bayesian approach. In: Biometrical Journal. 2013 ; Vol. 55, No. 6. pp. 844-865.

Bibtex

@article{2b763db26fd448cd86811485b9cfdaf0,
title = "Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions: a Bayesian approach",
abstract = "Joint modeling of longitudinal data and survival data has been used widely for analyzing AIDS clinical trials, where a biological marker such as CD4 count measurement can be an important predictor of survival. In most of these studies, a normal distribution is used for modeling longitudinal responses, which leads to vulnerable inference in the presence of outliers in longitudinal measurements. Powerful distributions for robust analysis are normal/independent distributions, which include univariate and multivariate versions of the Student's t, the slash and the contaminated normal distributions in addition to the normal. In this paper, a linear-mixed effects model with normal/independent distribution for both random effects and residuals and Cox's model for survival time are used. For estimation, a Bayesian approach using Markov Chain Monte Carlo is adopted. Some simulation studies are performed for illustration of the proposed method. Also, the method is illustrated on a real AIDS data set and the best model is selected using some criteria.",
keywords = "Bayesian approach, Cox's proportional hazard model , Joint models , Longitudinal data, Markov Chain Monte Carlo, Normal/independent distributions, Time to event data",
author = "Taban Baghfalaki and Mojtaba Ganjali and Damon Berridge",
year = "2013",
month = nov,
doi = "10.1002/bimj.201200272",
language = "English",
volume = "55",
pages = "844--865",
journal = "Biometrical Journal",
issn = "0323-3847",
publisher = "Wiley-VCH Verlag",
number = "6",

}

RIS

TY - JOUR

T1 - Robust joint modeling of longitudinal measurements and time to event data using normal/independent distributions

T2 - a Bayesian approach

AU - Baghfalaki, Taban

AU - Ganjali, Mojtaba

AU - Berridge, Damon

PY - 2013/11

Y1 - 2013/11

N2 - Joint modeling of longitudinal data and survival data has been used widely for analyzing AIDS clinical trials, where a biological marker such as CD4 count measurement can be an important predictor of survival. In most of these studies, a normal distribution is used for modeling longitudinal responses, which leads to vulnerable inference in the presence of outliers in longitudinal measurements. Powerful distributions for robust analysis are normal/independent distributions, which include univariate and multivariate versions of the Student's t, the slash and the contaminated normal distributions in addition to the normal. In this paper, a linear-mixed effects model with normal/independent distribution for both random effects and residuals and Cox's model for survival time are used. For estimation, a Bayesian approach using Markov Chain Monte Carlo is adopted. Some simulation studies are performed for illustration of the proposed method. Also, the method is illustrated on a real AIDS data set and the best model is selected using some criteria.

AB - Joint modeling of longitudinal data and survival data has been used widely for analyzing AIDS clinical trials, where a biological marker such as CD4 count measurement can be an important predictor of survival. In most of these studies, a normal distribution is used for modeling longitudinal responses, which leads to vulnerable inference in the presence of outliers in longitudinal measurements. Powerful distributions for robust analysis are normal/independent distributions, which include univariate and multivariate versions of the Student's t, the slash and the contaminated normal distributions in addition to the normal. In this paper, a linear-mixed effects model with normal/independent distribution for both random effects and residuals and Cox's model for survival time are used. For estimation, a Bayesian approach using Markov Chain Monte Carlo is adopted. Some simulation studies are performed for illustration of the proposed method. Also, the method is illustrated on a real AIDS data set and the best model is selected using some criteria.

KW - Bayesian approach

KW - Cox's proportional hazard model

KW - Joint models

KW - Longitudinal data

KW - Markov Chain Monte Carlo

KW - Normal/independent distributions

KW - Time to event data

U2 - 10.1002/bimj.201200272

DO - 10.1002/bimj.201200272

M3 - Journal article

VL - 55

SP - 844

EP - 865

JO - Biometrical Journal

JF - Biometrical Journal

SN - 0323-3847

IS - 6

ER -