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首页> 外文期刊>Journal of Multivariate Analysis: An International Journal >Empirical and weighted conditional likelihoods for matched case-control studies with missing covariates
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Empirical and weighted conditional likelihoods for matched case-control studies with missing covariates

机译:缺少协变量的匹配病例对照研究的经验和加权条件似然

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摘要

In clinical and epidemiological studies, matched case-control designs have been used extensively to investigate the relationships between disease/response and exposure/covariate. Due to the retrospective nature of the study, some covariates may not be observed for all study subjects and missing covariate information may create bias and reduce the efficiency of the parameter estimates. We explore the use of profile empirical likelihood (EL) to cope with this situation by combining unbiased estimating equations when the number of estimating equations is greater than the number of unknown parameters. For high dimensional covariates, we propose a weighted conditional likelihood (WCL) method to solve the computational problem of the profile EL method. The proposed EL and WCL methods can achieve semiparametric efficiency if the probability of missingness is correctly specified. Based on the EL and WCL functions, we also develop Wilks' type tests and corresponding confidence regions for the model parameters. A simulation study is conducted to assess the performance of the proposed methods in terms of robustness and efficiency.
机译:在临床和流行病学研究中,匹配的病例对照设计已广泛用于研究疾病/反应与暴露/协变量之间的关系。由于研究具有回顾性,因此可能无法在所有研究对象中观察到某些协变量,并且缺少协变量信息可能会产生偏差并降低参数估计的效率。当估计方程的数量大于未知参数的数量时,我们通过组合无偏估计方程来探索使用轮廓经验似然(EL)来应对这种情况。对于高维协变量,我们提出了加权条件似然(WCL)方法来解决轮廓EL方法的计算问题。如果正确指定了丢失的可能性,则提出的EL和WCL方法可以实现半参数效率。基于EL和WCL函数,我们还开发了Wilks的类型测试以及模型参数的相应置信区域。进行了仿真研究,以评估所提出方法的鲁棒性和效率。

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