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Estimation of dependence measures and hazards from bivariate censored data.

机译:从双变量审查数据中估计依赖措施和危害。

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摘要

Bivariate failure time data frequently arise in biomedical research when each study subject experiences two types of events or there exists natural or artificial pairing. Such data are often subject to either univariate or bivariate censoring.;While nonparametric estimation of bivariate survival function (Dabrowska, 1988; Prentice-Cai, 1992; Pruitt, 1991) is a useful analytical tool, bivariate hazard and density functions offer the prospect of more powerful inferences about the strength of association between survival outcomes. We discuss kernel estimation of the bivariate hazard function, density function, as well as some related time-dependent association measures, especially Oakes' odds ratio function (Oakes, 1989). To achieve better hazard estimation based on the mean integrated squared error (MISE), integrated squared error (ISE), and mean squared error (MSE) criteria, we develop three data-adaptive bandwidth selection procedures respectively; biased cross-validation, least-square cross-validation, and local bandwidth selector. Further, to adjust for the "edge effect" of bounded data, we discuss two approaches, the reflection and boundary kernel methods. These procedures are evaluated in a series of simulation studies.;An analytic tool perhaps more revealing and easier to understand in bivariate survival analysis is the use of time-dependent association measures. These functions marked by age or time provide a powerful means of detecting possible changes of survivorship across time. Frequently, estimation of such time-dependent measures is based on the density estimates. Therefore applying smoothing techniques to obtain nonparametric estimation of time dependent association measures, particularly the Oakes' odds ratio function, is the other focus of this dissertation.;The Classic Twin Method (Galton, 1887), i.e. studying both monozygotic (MZ) and dizygotic (DZ) twins is the underlying principle of our methods applied in population genetic research. By comparing the strength of association of MZ and DZ twins, we intend to draw inferences about possible genetic contributions to disease correlations among human beings. The Australian Twin Registry's appendectomy data are used for illustration.
机译:当每个研究对象经历两种类型的事件或存在自然或人工配对时,双变量失效时间数据经常出现在生物医学研究中。此类数据通常受到单变量或双变量检查。尽管双变量生存函数的非参数估计(Dabrowska,1988; Prentice-Cai,1992; Pruitt,1991)是一种有用的分析工具,但双变量危险度和密度函数提供了前景。关于生存结果之间关联强度的更强有力的推断。我们讨论了二元风险函数,密度函数以及一些相关的时间相关关联度量的核估计,特别是Oakes的优势比函数(Oakes,1989)。为了基于平均积分平方误差(MISE),积分平方误差(ISE)和均方误差(MSE)准则实现更好的危害估计,我们分别开发了三种数据自适应带宽选择程序;偏差交叉验证,最小二乘交叉验证和本地带宽选择器。此外,为了适应边界数据的“边缘效应”,我们讨论了两种方法,即反射和边界核方法。这些过程在一系列模拟研究中进行了评估。在双变量生存分析中,一种也许更能揭示和更易于理解的分析工具是使用时间相关的关联度量。这些以年龄或时间标记的功能提供了一种强大的手段,可以检测生存率随时间的变化。通常,这种基于时间的度量的估计是基于密度估计的。因此,应用平滑技术来获得非时间依赖的关联测度的非参数估计,尤其是奥克斯的优势比函数,是本论文的另一个重点。经典双生方法(Galton,1887),即研究单合子(MZ)和双合子(DZ)双胞胎是我们在群体遗传研究中应用的方法的基本原理。通过比较MZ和DZ双胞胎的缔合强度,我们打算得出有关可能的遗传因素对人类疾病相关性的推断。澳大利亚双胞胎注册中心的阑尾切除术数据用于说明。

著录项

  • 作者

    Zhang, Zhongwei.;

  • 作者单位

    University of California, Los Angeles.;

  • 授予单位 University of California, Los Angeles.;
  • 学科 Biostatistics.;Statistics.;Public health.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 121 p.
  • 总页数 121
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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