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Some estimators and tests for accelerated hazards model using weighted cumulative hazard difference

机译:使用加权累积危害差异对加速危害模型进行一些估计和检验

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For a censored two-sample problem, Chen and Wang [Y.Q. Chen and M.-C. Wang, Analysis of accelerated hazards models, J. Am. Statist. Assoc. 95 (2000), pp. 608-618J introduced the accelerated hazards model. The scale-change parameter in this model characterizes the association of two groups. However, its estimator involves the unknown density in the asymptotic variance. Thus, to make an inference on the parameter, numerically intensive methods are needed. The goal of this article is to propose a simple estimation method in which estimators are asymptotically normal with a density-free asymptotic variance. Some lack-of-fit tests are also obtained from this. These tests are related to Gill-Schumacher type tests [R.D. Gill and M. Schumacher, A simple test of the proportional hazards assumption, Biometrika 74 (1987), pp. 289-300] in which the estimating functions are evaluated at two different weight functions yielding two estimators that are close to each other. Numerical studies show that for some weight functions, the estimators and tests perform well. The proposed procedures are illustrated in two applications.
机译:对于经过审查的两样本问题,Chen和Wang [Y.Q.陈和M.-C.王,加速危害模型分析,J。Am。统计员。副会长95(2000),第608-618J页介绍了加速危害模型。该模型中的比例变化参数表征了两组的关联。但是,其估计量涉及渐近方差中的未知密度。因此,为了推断参数,需要使用数字密集型方法。本文的目的是提出一种简单的估计方法,其中估计量是渐近正态的,且无密度的渐近方差。由此也可以得到一些失配测试。这些测试与Gill-Schumacher型式测试有关[R.D. Gill和M. Schumacher,《比例风险假设的简单检验》,Biometrika 74(1987),第289-300页],其中,在两个不同的权函数下评估估计函数,得出两个彼此接近的估计器。数值研究表明,对于某些权重函数,估计器和测试的性能很好。在两个应用程序中说明了建议的过程。

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