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纵向数据背景下肯德尔τ系数的推断

On Inference for Kendall's τ within a Longitudinal Data Setting.

作者信息

Ma Yan

机构信息

Hospital for Special Surgery, Department of Public Health, Weill Medical College of Cornell University, New York, NY 10021.

出版信息

J Appl Stat. 2012 Dec 1;39(1):2441-2452. doi: 10.1080/02664763.2012.712954. Epub 2012 Aug 7.

Abstract

Kendall's τ is a non-parametric measure of correlation based on ranks and is used in a wide range of research disciplines. Although methods are available for making inference about Kendall's τ, none has been extended to modeling multiple Kendall's τs arising in longitudinal data analysis. Compounding this problem is the pervasive issue of missing data in such study designs. In this paper, we develop a novel approach to provide inference about Kendall's τ within a longitudinal study setting under both complete and missing data. The proposed approach is illustrated with simulated data and applied to an HIV prevention study.

摘要

肯德尔tau系数是一种基于秩次的非参数相关性度量,广泛应用于众多研究领域。尽管有方法可用于对肯德尔tau系数进行推断,但尚无方法扩展到对纵向数据分析中出现的多个肯德尔tau系数进行建模。此类研究设计中普遍存在的缺失数据问题使这一问题更加复杂。在本文中,我们开发了一种新颖的方法,用于在纵向研究环境中对完整数据和缺失数据情况下的肯德尔tau系数进行推断。通过模拟数据对所提出的方法进行了说明,并将其应用于一项艾滋病预防研究。

相似文献

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On Inference for Kendall's τ within a Longitudinal Data Setting.纵向数据背景下肯德尔τ系数的推断
J Appl Stat. 2012 Dec 1;39(1):2441-2452. doi: 10.1080/02664763.2012.712954. Epub 2012 Aug 7.
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