An Empirical Likelihood Method for Semiparametric Linear Regression with Right Censored Data

This paper develops a new empirical likelihood method for semiparametric linear regression with a completely unknown error distribution and right censored survival data. The method is based on the Buckley-James (1979) estimating equation. It inherits some appealing properties of the complete data em...

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Veröffentlicht in:Computational and mathematical methods in medicine 2013-01, Vol.2013 (2013), p.1-9
Hauptverfasser: Fang, Kai-Tai, Li, Gang, Lu, Xuyang, Qin, Hong
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container_title Computational and mathematical methods in medicine
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creator Fang, Kai-Tai
Li, Gang
Lu, Xuyang
Qin, Hong
description This paper develops a new empirical likelihood method for semiparametric linear regression with a completely unknown error distribution and right censored survival data. The method is based on the Buckley-James (1979) estimating equation. It inherits some appealing properties of the complete data empirical likelihood method. For example, it does not require variance estimation which is problematic for the Buckley-James estimator. We also extend our method to incorporate auxiliary information. We compare our method with the synthetic data empirical likelihood of Li and Wang (2003) using simulations. We also illustrate our method using Stanford heart transplantation data.
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subjects Algorithms
Computer Simulation
Data Interpretation, Statistical
Heart Transplantation - methods
Humans
Likelihood Functions
Linear Models
Models, Statistical
Monte Carlo Method
Probability
Regression Analysis
Survival Analysis
title An Empirical Likelihood Method for Semiparametric Linear Regression with Right Censored Data
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