统计研究

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空间面板数据模型 Bootstrap Moran’s I检验

龙志和 李伟杰   

  • 出版日期:2014-09-15 发布日期:2014-10-14

Bootstrap Moran’s I Test of Spatial Panel Data Model

Long Zhihe & Li Weijie   

  • Online:2014-09-15 Published:2014-10-14

摘要: 误差项不服从经典假设时,空间面板数据模型的Moran’s I检验存在较大的水平扭曲,导致空间相关性检验失效。本文采用改进的Bootstrap抽样方法,对空间面板数据模型的Moran’s I检验进行优化。Monte Carlo模拟结果表明,在误差项正态分布条件下,渐近Moran’s I检验和Bootstrap Moran’s I检验均具有较优越的检验水平和检验功效表现;在误差项时间序列相关条件下,渐近Moran’s I检验存在严重的水平扭曲,而Bootstrap Moran’s I检验能够有效地矫正水平扭曲,且检验功效优于渐近Moran’s I检验,是更为有效的检验统计量。

关键词: Bootstrap抽样, Moran’s I检验, 空间面板数据, Monte Carlo模拟

Abstract: Moran’s I test has been widely used for spatial autocorrelation. When the error term is non-normally distributed, Moran’s I test turns out to be large size distortion, leading to a poor performance of the test. This study adopts the modified Bootstrap methods to improve the performance of Moran’s I test. Monte Carlo simulation experiment results suggest that, when the error term is normally distributed, both asymptotic Moran’s I test and Bootstrap Moran’s I test have superior size and power performance; when error term is serial correlated, asymptotic Moran’s I test results in a serious size distortion, while bootstrap Moran’s I test has a better performance, which has effectively reduced the size distortion and increased the power of asymptotic Moran’s I test.

Key words: Bootstrap Method, Moran’s I Test, Spatial Panel Data, Monte-Carlo Simulation