非零均值SIMEX:面对测量误差改进估计

Nabila Parveen, E. Moodie, B. Brenner
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引用次数: 3

摘要

摘要:Cook和Stefanski(1995)开发的模拟外推方法是一种基于模拟的技术,用于估计和减少由于附加测量误差引起的偏差,只需了解测量误差分布的方差。然而,在许多情况下,验证数据不可用,并且已知测量误差不为零。例如,在评估HIV病毒的系统发育簇大小时,簇大小被系统地低估了,因为只能对那些提交测试的个体的病毒进行聚类。在此设置中,无法获取验证数据;然而,使用从文献中收集的知识,可以估计误差的分布。在这项工作中,我们扩展了模拟外推程序,以适应非零均值的误差,这是出于对确定HIV系统发育簇大小的行为相关性的兴趣。我们为推广到非零平均测量误差情况提供了理论依据,证明了其一致性,并通过仿真证明了其性能。然后,我们将结果应用于加拿大魁北克省的数据,以表明天真分析的结果对大量可能的测量误差分布是稳健的。
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The non-zero mean SIMEX: Improving estimation in the face of measurement error
Abstract:The simulation extrapolation method developed by Cook and Stefanski (1995) is a simulation based technique for estimating and reducing bias due to additive measurement error armed only with knowledge of the variance of the measurement error distribution. However there are many instances in which validation data are not available, and measurement error is known not to have mean zero. For example, in assessing phylogenetic cluster size of HIV viruses, cluster size is systematically underestimated since clustering can only be performed on the viruses of those individuals who have presented for testing. In this setting, it is not possible to obtain validation data; however, using knowledge gleaned from the literature, the distribution of the errors may be estimated. In this work, we extend the simulation extrapolation procedure to accommodate errors with non-zero means, motivated by an interest in determining behavioural correlates of HIV phylogenetic cluster size. We provide theoretical justification for the generalization to the non-zero mean measurement error case, proving its consistency and demonstrating its performance via simulation. We then apply the result to data from a the province of Quebec in Canada to show that findings from a naïve analysis are robust to a substantial range of possible measurement error distributions.
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