2016
DOI: 10.1016/j.bir.2016.05.001
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Unit root modeling for trending stock market series

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Cited by 30 publications
(8 citation statements)
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“…Furthermore, we test the stationarity of the series, using both conventional Augmented Dickey Fuller (ADF) and the recently developed GARCH-based unit root test by Narayan and Liu (2015). The GARCH-based unit root is an extended version of ADF test that accounts for conditional heteroscedasticity and structural breaks in the series (Salisu et al , 2016). Using these two tests, the null hypothesis of unit root in the series can only be rejected after the series have been first differenced.…”
Section: Methodsmentioning
confidence: 99%
“…Furthermore, we test the stationarity of the series, using both conventional Augmented Dickey Fuller (ADF) and the recently developed GARCH-based unit root test by Narayan and Liu (2015). The GARCH-based unit root is an extended version of ADF test that accounts for conditional heteroscedasticity and structural breaks in the series (Salisu et al , 2016). Using these two tests, the null hypothesis of unit root in the series can only be rejected after the series have been first differenced.…”
Section: Methodsmentioning
confidence: 99%
“…For robustness, we extend the multivariate volatility analysis by testing and accounting for structural breaks, where such exist, to enhance the precision of the model. A good amount of available empirical literature suggested and demonstrated the importance of accounting for structural breaks alongside controlling for volatility while dealing with high frequency financial series (see, e.g., Narayan and Liu 2011 , 2015 ; Salisu and Adeleke 2016 ; Salisu et al 2016 ). The effects of ignoring structural shifts in the data have affected the optimal weights, OHR, and hedge effectiveness (see previous pieces of evidence in Babikir et al 2012 ; Mongi and Dhouha 2016 ).…”
Section: Robustness—accounting For Structural Breaksmentioning
confidence: 99%
“…This implies that, series must be free from unit root. Salisu et al [66] argued that for a series to be fit for statistical analysis, it must possess the stationarity properties, that is, constant mean and variance, because:…”
Section: Unit Root Testmentioning
confidence: 99%