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Improving estimations in quantile regression model with autoregressive errors

机译:利用自回归误差改进分位数回归模型中的估计

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An important issue is that the respiratory mortality may be a result of air pollution which can be measured by the following variables: temperature, relative humidity, carbon monoxide, sulfur dioxide, nitrogen dioxide, hydrocarbons, ozone, and particulates. The usual way is to fit a model using the ordinary least squares regression, which has some assumptions, also known as Gauss-Markov assumptions, on the error term showing white noise process of the regression model. However, in many applications, especially for this example, these assumptions are not satisfied. Therefore, in this study, a quantile regression approach is used to model the respiratory mortality using the mentioned explanatory variables. Moreover, improved estimation techniques such as preliminary testing and shrinkage strategies are also obtained when the errors are autoregressive. A Monte Carlo simulation experiment, including the quantile penalty estimators such as lasso, ridge, and elastic net, is designed to evaluate the performances of the proposed techniques. Finally, the theoretical risks of the listed estimators are given.
机译:一个重要的问题是呼吸道疾病的死亡可能是空气污染的结果,可以通过以下变量来衡量:温度,相对湿度,一氧化碳,二氧化硫,二氧化氮,碳氢化合物,臭氧和微粒。通常的方法是使用普通最小二乘回归拟合模型,该模型具有一些误差(也称为高斯-马尔可夫假设),该误差项显示了回归模型的白噪声过程。但是,在许多应用程序中,尤其是对于此示例,这些假设无法满足。因此,在这项研究中,使用分位数回归方法使用提及的解释变量对呼吸道死亡率进行建模。此外,当误差是自回归时,还可以获得改进的估算技术,例如初步测试和收缩策略。蒙特卡罗模拟实验,包括分位数惩罚估计,如套索,脊和弹性网,旨在评估所提出的技术的性能。最后,给出了所列估计量的理论风险。

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