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Rank tests of unit root hypothesis with infinite variance errors

机译:具有无限方差误差的单位根假设的秩检验

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We consider a family of rank tests based on the regression rank score process introduced by Gutenbrunner and Jureckova (Ann. Statist. 20 (1992) 305) to test the unit root hypothesis under infinite variance innovations. Unlike the finite variance caseas studied by Hasan and Koenker (Econometrica 65 (1997) 133) the original rankscore test statistics (T_n) exhibit a simple Gaussian limiting behavior. However, finite sample investigations suggest a correction similar to what HK proposed. This correctedversion (S_T) has reliable size, and exhibits remarkable power even in near unit root cases under a variety of #alpha#-stable distributions. Also, the test statistics do not depend on the #alpha# parameter.
机译:我们考虑基于Gutenbrunner和Jureckova(Ann。Statist。20(1992)305)引入的回归等级评分过程来进行等级检验,以检验无限方差创新下的单位根假设。与Hasan和Koenker(Econometrica 65(1997)133)研究的有限方差案例不同,原始的rankscore检验统计量(T_n)表现出简单的高斯极限行为。但是,有限的样本调查表明修正与HK提出的修正类似。此校正版本(S_T)具有可靠的大小,并且即使在各种#alpha#稳定分布下的接近单位根的情况下,也表现出显着的性能。同样,测试统计信息也不依赖于#alpha#参数。

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