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Heteroskedasticity-consistent covariance matrix estimators for spatial autoregressive models

机译:异源性性能 - 一致的空间自回归模型的协方差矩阵估计

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摘要

In the presence of heteroskedasticity, conventional test statistics based on the ordinary least squares (OLS) estimator lead to incorrect inference results for the linear regression model. Given that heteroskedasticity is common in cross-sectional data, the test statistics based on various forms of heteroskedasticity-consistent covariance matrices (HCCMs) have been developed in the literature. In contrast to the standard linear regression model, heteroskedasticity is a more serious problem for spatial econometric models, generally causing inconsistent extremum estimators of model coefficients. This paper investigates the finite sample properties of the heteroskedasticity-robust generalized method of moments estimator (RGMME) for a spatial econometric model with an unknown form of heteroskedasticity. In particular, it develops various HCCM-type corrections to improve the finite sample properties of the RGMME and the conventional Wald test. The Monte Carlo results indicate that the HCCM-type corrections can produce more accurate results for inference on model parameters and the impact effects estimates in small samples.
机译:在异源性性的存在下,基于普通最小二乘(OLS)估计的常规测试统计数据导致线性回归模型的推理结果不正确。鉴于异源性可见性在横截面数据中常见,在文献中已经开发了基于各种形式的异源性族族协方差协方差矩阵(HCCM)的测试统计。与标准的线性回归模型相比,异质娱乐性是一种更严重的空间计量经济模型的问题,通常导致模型系数的不一致极值估算。本文研究了具有未知形式的异质瘢痕形式的空间计量估计器(RGMME)的异源性估计器(RGMME)的有限样本性质。特别地,它开发了各种HCCM型校正,以改善RGMME的有限样本性质和传统的WALD测试。 Monte Carlo结果表明,HCCM型校正可以为模型参数推断产生更准确的结果,并且在小样本中的影响效应估计。

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