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A semiparametric additive regression model for longitudinal data

机译:纵向数据的半参数加法回归模型

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摘要

In previous work we have studied a nonparametric additive time-varying regression model for longitudinal data recorded at irregular intervals. The model allows the influence of each covariate to vary separately with time. For small datasets, however, only a limited number of covariates may be handled in this way. In this paper, we introduce a semiparametric regression model for longitudinal data. The influence of some of the covariates varies nonparametrically with time while the effect of the remaining covariates are constant. No smoothing is necessary in the estimation of the parametric terms of the model. Asymptotics are derived using martingale techniques for the cumulative regression functions, which are much easier to estimate and study than the regression functions themselves. The approach is applied to longitudinal data from the Copenhagen Study Group for Liver Diseases (Schlichting et al., 1983).
机译:在以前的工作中,我们研究了以不规则间隔记录的纵向数据的非参数加性时变回归模型。该模型允许每个协变量的影响分别随时间变化。但是,对于小型数据集,只能以这种方式处理数量有限的协变量。在本文中,我们介绍了纵向数据的半参数回归模型。一些协变量的影响随时间非参数变化,而其余协变量的影响则是恒定的。估计模型的参数项时无需平滑。渐近是使用mar技术为累积回归函数导出的,与回归函数本身相比,渐进函数更易于估计和研究。该方法应用于哥本哈根肝病研究小组的纵向数据(Schlichting等,1983)。

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