2013
DOI: 10.1080/07474938.2012.690693
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Detrending Bootstrap Unit Root Tests

Abstract: This paper presents an overview of the application of the bootstrap to unit root testing. We show how a bootstrap unit root test can be set up and discuss several options that have been proposed in the literature. The effects of these options on the performance of the test are analysed.

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Cited by 18 publications
(18 citation statements)
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“…These results are in line with the results for the individual bootstrap unit root tests (cf. Chang and Park, 2003;Smeekes, 2009). It is also noticeable that the U R * 4,A test in general has somewhat better size properties than U R * 4,B .…”
Section: Calculatementioning
confidence: 86%
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“…These results are in line with the results for the individual bootstrap unit root tests (cf. Chang and Park, 2003;Smeekes, 2009). It is also noticeable that the U R * 4,A test in general has somewhat better size properties than U R * 4,B .…”
Section: Calculatementioning
confidence: 86%
“…The argument we present below can straightforwardly, but tediously, be extended to allow for the inclusion of the lagged level in the regression and OLS or QD-detrending; cf. Smeekes (2009) for the homoskedastic case. Our proof is an adaptation of Park (2002, Proof of Lem.…”
Section: Notesmentioning
confidence: 98%
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“…Smeekes (2009) shows for univariate unit root testing that common methods of detrending can be applied to the bootstrap sample such that the asymptotic properties of the tests are correctly replicated as long as the method of detrending in the original sample and the bootstrap sample is the same. Moreover, by simulation it is found there that the properties of the bootstrap tests in finite samples closely follow the asymptotic tests they are based on.…”
Section: Letmentioning
confidence: 98%
“…Therefore, in this case, we employ the partly revised version of the resampling-based multiple testing proposed by Romano and Wolf (2005). As the original Romano and Wolf method is constructed based on the assumption of (Smeekes (2013)). In addition, when the equation…”
Section: Multiple Testingmentioning
confidence: 99%