JOURNAL ARTICLE

A method for analyzing clustered interval‐censored data based on Cox's model

Chew‐Teng KorKuang‐Fu ChengYi‐Hau Chen

Year: 2012 Journal:   Statistics in Medicine Vol: 32 (5)Pages: 822-832   Publisher: Wiley

Abstract

Methods for analyzing interval‐censored data are well established. Unfortunately, these methods are inappropriate for the studies with correlated data. In this paper, we focus on developing a method for analyzing clustered interval‐censored data. Our method is based on Cox's proportional hazard model with piecewise‐constant baseline hazard function. The correlation structure of the data can be modeled by using Clayton's copula or independence model with proper adjustment in the covariance estimation. We establish estimating equations for the regression parameters and baseline hazards (and a parameter in copula) simultaneously. Simulation results confirm that the point estimators follow a multivariate normal distribution, and our proposed variance estimations are reliable. In particular, we found that the approach with independence model worked well even when the true correlation model was derived from Clayton's copula. We applied our method to a family‐based cohort study of pandemic H1N1 influenza in Taiwan during 2009–2010. Using the proposed method, we investigate the impact of vaccination and family contacts on the incidence of pH1N1 influenza. Copyright © 2012 John Wiley & Sons, Ltd.

Keywords:
Copula (linguistics) Statistics Proportional hazards model Piecewise Multivariate statistics Estimator Mathematics Censoring (clinical trials) Multivariate normal distribution Econometrics Covariance Confidence interval Covariance matrix Computer science

Metrics

22
Cited By
1.59
FWCI (Field Weighted Citation Impact)
14
Refs
0.83
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Statistical Methods and Inference
Physical Sciences →  Mathematics →  Statistics and Probability
Statistical Methods and Bayesian Inference
Physical Sciences →  Mathematics →  Statistics and Probability
Bayesian Methods and Mixture Models
Physical Sciences →  Computer Science →  Artificial Intelligence

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