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Joint modeling of survival time and longitudinal outcomes with flexible random effects

机译:生存时间和纵向结果的联合建模,具有灵活的随机效应

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Joint models with shared Gaussian random effects have been conventionally used in analysis of longitudinal outcome and survival endpoint in biomedical or public health research. However, misspecifying the normality assumption of random effects can lead to serious bias in parameter estimation and future prediction. In this paper, we study joint models of general longitudinal outcomes and survival endpoint but allow the underlying distribution of shared random effect to be completely unknown. For inference, we propose to use a mixture of Gaussian distributions as an approximation to this unknown distribution and adopt an Expectation-Maximization (EM) algorithm for computation. Either AIC and BIC criteria are adopted for selecting the number of mixtures. We demonstrate the proposed method via a number of simulation studies. We illustrate our approach with the data from the Carolina Head and Neck Cancer Study (CHANCE).
机译:具有共享高斯随机效应的联合模型通常用于生物医学或公共卫生研究中的纵向结果和生存终点分析。但是,错误指定随机效应的正态性假设会导致参数估计和未来预测的严重偏差。在本文中,我们研究了一般纵向结果和生存终点的联合模型,但允许完全未知共享随机效应的潜在分布。为了进行推断,我们建议使用高斯分布的混合作为此未知分布的近似值,并采用期望最大化(EM)算法进行计算。采用AIC和BIC标准来选择混合物的数量。我们通过大量的仿真研究证明了所提出的方法。我们用卡罗来纳州头颈癌研究(CHANCE)的数据说明了我们的方法。

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