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Regularization and model selection with categorical predictors and effect modifiers in generalized linear models

机译:广义线性模型中具有分类预测变量和效果修正量的正则化和模型选择

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Varying-coefficient models with categorical effect modifiers are considered within the framework of generalized linear models. We distinguish between nominal and ordinal effect modifiers, and propose adequate Lasso-type regularization techniques that allow for (1) selection of relevant covariates, and (2) identification of coefficient functions that are actually varying with the level of a potentially effect modifying factor. For computation, a penalized iteratively reweighted least squares algorithm is presented. We investigate large sample properties of the penalized estimates; in simulation studies, we show that the proposed approaches perform very well for finite samples, too. In addition, the presented methods are compared with alternative procedures, and applied to real-world data.
机译:在广义线性模型的框架内考虑了带有分类效应修饰符的变系数模型。我们区分名义和序贯效应修正量,并提出适当的套索类型正则化技术,以允许(1)选择相关协变量,以及(2)识别实际上随潜在效应修正因子水平变化的系数函数。为了进行计算,提出了一种惩罚式迭代加权最小二乘算法。我们调查惩罚估计的大样本属性;在仿真研究中,我们证明了所提出的方法对于有限样本也表现良好。另外,将提出的方法与替代程序进行比较,并应用于实际数据。

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