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Variable selection for spatial autoregressive models with a diverging number of parameters

机译:具有发散数量的空间自回归模型的可变选择

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Variable selection has played a fundamental role in regression analysis. Spatial autoregressive model is a useful tool in econometrics and statistics in which context variable selection is necessary but not adequately investigated. In this paper, we consider conducting variable selection in spatial autoregressive models with a diverging number of parameters. Smoothly clipped absolute deviation penalty is considered to obtain the estimators. Moreover the dimension of the covariates are allowed to vary with sample size. In order to attenuate the bias caused by endogeneity, instrumental variable is adopted in the estimation procedure. The proposed method can do parametric estimation and variable selection simultaneously. Under mild conditions, we establish the asymptotic and oracle property of the proposed estimators. Finally, the performance of the proposed estimation procedure is examined via Monte Carlo simulation studies and a data set from a Boston housing price is analyzed as an illustrative example.
机译:变量选择在回归分析中发挥了基本作用。空间自回归模型是一种有用的工具,可以在经济学和统计数据中进行,其中上下文变量选择是必要的,但不能充分调查。在本文中,我们考虑在空间自回归模型中进行变量选择,参数发散。剪裁光滑的绝对偏差罚款被认为是获得估算者。此外,允许协变量的尺寸随样品大小而变化。为了衰减因内能性引起的偏差,估算程序采用了仪器变量。所提出的方法可以同时进行参数估计和变量选择。在温和的条件下,我们建立了拟议估算者的渐近和甲骨文财产。最后,通过Monte Carlo仿真研究检查所提出的估计程序的性能,并分析了从波士顿住房价格的数据作为说明性实例。

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