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Regression analysis for bivariate gap time with missing first gap time data

机译:缺少第一间隙时间数据的双变量间隙时间的回归分析

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We consider ordered bivariate gap time while data on the first gap time are unobservable. This study is motivated by the HIV infection and AIDS study, where the initial HIV contracting time is unavailable, but the diagnosis times for HIV and AIDS are available. We are interested in studying the risk factors for the gap time between initial HIV contraction and HIV diagnosis, and gap time between HIV and AIDS diagnoses. Besides, the association between the two gap times is also of interest. Accordingly, in the data analysis we are faced with two-fold complexity, namely data on the first gap time is completely missing, and the second gap time is subject to induced informative censoring due to dependence between the two gap times. We propose a modeling framework for regression analysis of bivariate gap time under the complexity of the data. The estimating equations for the covariate effects on, as well as the association between, the two gap times are derived through maximum likelihood and suitable counting processes. Large sample properties of the resulting estimators are developed by martingale theory. Simulations are performed to examine the performance of the proposed analysis procedure. An application of data from the HIV and AIDS study mentioned above is reported for illustration.
机译:我们认为有序双变量间隙时间,而第一个间隙时间的数据是不可观察的。这项研究是由艾滋病毒感染和艾滋病研究推动的,在该研究中,没有最初的艾滋病毒感染时间,但是可以得到艾滋病毒和艾滋病的诊断时间。我们对研究最初的HIV感染与HIV诊断之间的间隔时间以及HIV与AIDS诊断之间的间隔时间的危险因素感兴趣。此外,两个间隔时间之间的关联也很有趣。因此,在数据分析中,我们面临着两个方面的复杂性,即,第一个间隔时间的数据完全丢失,而第二个间隔时间由于两个间隔时间之间的依赖性而受到诱导的信息审查。我们为数据复杂度下的双变量间隙时间回归分析提出了一个建模框架。通过最大似然和适当的计数过程得出两个间隙时间的协变量影响以及它们之间的关联的估计方程式。通过mar理论开发了所得估计量的大样本属性。进行仿真以检查所提出的分析过程的性能。报告了上述艾滋病毒和艾滋病研究数据的应用,以作说明。

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