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Variable selection for partially time-varying coefficient error-in-variables models

机译:部分时变系数变量误差模型的变量选择

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摘要

Partially time-varying coefficient models are useful for studying the time dependent effect of variables. In this paper, we consider the variable selection for this kind of models when covariates in parametric part are observed with additive measurement errors and the sequence of observations {Z(i), X-i, epsilon(i)} is stationary and alpha-mixing. To select significant variables and enhance model predictability, a variable selection procedure with smoothly clipped absolute deviation (SCAD) penalty is developed via using profile least squares (PLS) method and local linear technique. Under some proper conditions, the oracle properties of the resulting estimator are established. Furthermore, we consider a test statistic based on penalized PLS method and prove theoretically that its limit is a weighted sum of standard chi-square random variables. Numerical examples are carried out to illustrate the finite sample performance of proposed approaches.
机译:部分时变系数模型可用于研究变量的时间相关效应。在本文中,当参数部分中的协变量被观测到且具有附加的测量误差且观测序列{Z(i),X-i,epsilon(i)}固定且处于alpha混合状态时,我们考虑针对此类模型进行变量选择。为了选择重要变量并增强模型的可预测性,通过使用轮廓最小二乘(PLS)方法和局部线性技术开发了具有平滑限幅绝对偏差(SCAD)罚分的变量选择程序。在某些适当的条件下,将建立所得估计量的oracle属性。此外,我们考虑了基于惩罚PLS方法的检验统计量,并从理论上证明了其极限是标准卡方随机变量的加权和。数值例子说明了所提出方法的有限样本性能。

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