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STAR模型中的递归退势单位根检验研究

Unit Root Tests using Recursive De-trending Procedure in STAR Models
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摘要 在STAR模型框架下,考虑时间序列具有线性确定性趋势成分,本文建立了一个递归退势单位根检验统计量,推导了其渐近分布;并在考虑初始条件情形下,对递归退势、OLS和GLS退势单位根检验统计量的有限样本性质进行了比较研究。若忽略初始条件的影响,GLS退势和递归退势单位根检验统计量的检验势都显著高于OLS退势。随着初始条件的增大,GLS退势单位根检验统计量的检验势下降得比较厉害,递归退势单位根检验统计量的检验势较为稳定,且在样本量较大时更具优势。 This paper focuses on the unit root tests using recursive de-trending procedure against alternative hypothesis where the time series data under investigation follow globally stationary ESTAR processes with alinear deterministic trend. It proposes a unit root test using recursive de-trending method, and derives its asymptotic distribution. The results of comparative study of small sample properties for unit root tests using OLS, GLS and recursive de-trending procedure show that the power of GLS and recursive de-trended unit root tests are better than OLS if the initial condition is negligible. If the initial deviation is sizable, the power of GLS de-trended unit root test declines dramatically, but the recursive de-trended unit root test maintains good power properties, especially for relatively large sample.
出处 《统计研究》 CSSCI 北大核心 2016年第12期101-109,共9页 Statistical Research
基金 中国博士后科学基金项目“非线性STAR模型框架下的单位根检验方法研究”(2014M562245) 国家社会科学基金重点项目“技术进步偏向及其效应的统计测算与计量经济分析”(13ATJ001)的阶段性成果
关键词 STAR模型 递归退势 单位根检验 有限样本性质 STAR recursive de-trending unit root test finite sample performance
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