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Quantile regression in heteroscedastic varying coefficient models

机译:异方差变系数模型中的分位数回归

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摘要

Varying coefficient models are flexible models to describe the dynamic structure in longitudinal data. Quantile regression, more than mean regression, gives partial information on the conditional distribution of the response given the covariates. In the literature, the focus has been so far mostly on homoscedastic quantile regression models, whereas there is an interest in looking into heteroscedastic modelling. This paper contributes to the area by modelling the heteroscedastic structure and estimating it from the data, together with estimating the quantile functions. The use of the proposed methods is illustrated on real-data applications. The finite-sample behaviour of the methods is investigated via a simulation study, which includes a comparison with an existing method.
机译:可变系数模型是描述纵向数据中动态结构的灵活模型。分位数回归,而不是均值回归,在给出协变量的情况下给出了响应条件分布的部分信息。迄今为止,在文献中,焦点主要集中在同方分位数回归模型上,而对异方差模型的研究则引起了人们的兴趣。本文通过对异方差结构进行建模并根据数据对其进行估计,以及对分位数函数进行估计,为该领域做出了贡献。在实际数据应用程序上说明了所建议方法的使用。通过模拟研究来研究这些方法的有限样本行为,其中包括与现有方法的比较。

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