2019
DOI: 10.1080/03610918.2018.1489552
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Intersection tests for the cointegrating rank in dependent panel data

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Cited by 3 publications
(3 citation statements)
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“…The next step in the analysis is to test the system of all four observed variables for cointegration. For this purpose, the meta-analytic test of Arsova and Örsal (2020) is employed. Similarly to the panel unit root test of Hanck (2013), this test is too based on Simes' multiple testing procedure, where p values from individual-unit likelihoodratio (LR) cointegration rank tests of Saikkonen and Lutkepohl (2000) (SL) are used.…”
Section: Cointegration Testingmentioning
confidence: 99%
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“…The next step in the analysis is to test the system of all four observed variables for cointegration. For this purpose, the meta-analytic test of Arsova and Örsal (2020) is employed. Similarly to the panel unit root test of Hanck (2013), this test is too based on Simes' multiple testing procedure, where p values from individual-unit likelihoodratio (LR) cointegration rank tests of Saikkonen and Lutkepohl (2000) (SL) are used.…”
Section: Cointegration Testingmentioning
confidence: 99%
“…As the smallest individual p value for testing H 0 : r = 0 by the first variant of the SL test is lower than the corresponding Simes' critical value, while H 0 : r = 1 cannot be rejected, there is evidence of a single cointegrating relationship in the panel at the 5% significance level. In order to ensure that the long-run equilibrium connects not only a certain pair of variables, the test of Arsova and Örsal (2020) is applied to all eight different bivariate systems. The null hypothesis of no cointegration is rejected for neither pair; the results are omitted for brevity.…”
Section: Cointegration Testingmentioning
confidence: 99%
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