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Efficient parameter estimation for multivariate accelerated failure time model via the quadratic inference functions method

机译:通过二次推断函数方法的多变量加速故障时间模型的高效参数估计

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摘要

A popular approach, generalized estimating equations (GEE), has been applied to the multivariate accelerated failure time (AFT) model of the clustered and censored data. However, this method needs to estimate the correlation parameters and calculate the inverse of the correlation matrix. Meanwhile, the efficiency of the parameter estimators is low when the correlation structure is misspecified and/or the marginal distribution is heavy-tailed. This paper proposes using the quadratic inference functions (QIF) with a mixture correlation structure to estimate the coefficients in the multivariate AFT model, which can avoid estimating the correlation parameters and computing the inverse matrix of the correlation matrix. Moreover, the estimator derived from the QIF is consistent and asymptotically normal. Simulation studies indicate that the proposed method outperforms the method based on GEE when the marginal distribution has a heavy tail. Finally, the proposed method is used to analyze a real dataset for illustration.
机译:一种流行的方法,广义估计方程(GEE)已应用于聚类和审查数据的多元加速故障时间(AFT)模型。但是,该方法需要估计相关参数并计算相关矩阵的倒数。同时,当误操作和/或边缘分布是重尾的相关结构,参数估计器的效率低。本文提出使用二次推导功能(QIF),其具有混合相关结构来估计多变量AFT模型中的系数,其可以避免估计相关参数并计算相关矩阵的逆矩阵。此外,来自QIF的估计器是一致的和渐近正常的。仿真研究表明,当边缘分布具有沉重的尾巴时,所提出的方法优于基于GEE的方法。最后,所提出的方法用于分析真实数据集以供插图。

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