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Bias Reduction of Likelihood Estimators in Semiparametric Frailty Models

机译:半参数脆弱模型中似然估计的偏差减少

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摘要

Frailty models with a non-parametric baseline hazard are widely used for the analysis of survival data. However, their maximum likelihood estimators can be substantially biased in finite samples, because the number of nuisance parameters associated with the baseline hazard increases with the sample size. The penalized partial likelihood based on a first-order Laplace approximation still has non-negligible bias. However, the second-order Laplace approximation to a modified marginal likelihood for a bias reduction is infeasible because of the presence of too many complicated terms. In this article, we find adequate modifications of these likelihood-based methods by using the hierarchical likelihood.
机译:具有非参数基线危害的脆弱模型被广泛用于生存数据分析。但是,它们的最大似然估计量在有限的样本中可能会有明显的偏差,因为与基线危害相关的有害参数的数量会随样本数量的增加而增加。基于一阶拉普拉斯逼近的惩罚部分似然仍然具有不可忽略的偏差。但是,由于存在太多复杂项,因此无法通过二阶拉普拉斯逼近来修正偏倚,以减少偏差。在本文中,我们通过使用分层似然法找到了对这些基于似然法的方法的适当修改。

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