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Paplašinātais Dīkija-Fullera (ADF) vienības saknes tests×Lumsdaine-Papell vienības saknes tests ar diviem strukturāliem pārtraukumiem×
NozareEkonometrijaEkonometrija
SaimeRegression modelHypothesis test
Izcelsmes gads19791997
AutorsDavid A. Dickey & Wayne A. FullerRobin Lumsdaine & David Papell
TipsUnit-root test for stationaritySequential two-break unit-root test
PirmavotsDickey, D. A., & Fuller, W. A. (1979). Distribution of the estimators for autoregressive time series with a unit root. Journal of the American Statistical Association, 74(366a), 427–431. DOI ↗Lumsdaine, R. L., & Papell, D. H. (1997). Multiple trend breaks and the unit-root hypothesis. Review of Economics and Statistics, 79(2), 212–218. DOI ↗
Citi nosaukumiADF test, Dickey-Fuller test, unit root test, Genişletilmiş Dickey-Fuller testiLP Test, Two-Break Unit-Root Test, Double Structural Break Unit-Root Test, Lumsdaine-Papell İki Kırılmalı Birim Kök Testi
Saistītās43
KopsavilkumsThe Augmented Dickey-Fuller (ADF) test is the most widely used test for a unit root — that is, for whether a time series is non-stationary and must be differenced before modelling. Introduced by David Dickey and Wayne Fuller in 1979 and extended by Said and Dickey in 1984 to series with higher-order autocorrelation, it regresses the change in the series on its lagged level plus lagged differences and asks whether the lagged-level coefficient is zero.The Lumsdaine-Papell test, introduced by Robin Lumsdaine and David Papell in 1997, extends the Zivot-Andrews single-break unit-root test to allow for two simultaneous structural breaks in the intercept and/or linear trend of a time series. It is widely used in macroeconomics and finance when data are suspected to have experienced two major regime shifts — such as policy changes, financial crises, or wars — and the researcher needs to determine whether the series is nonetheless integrated of order one.
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ScholarGateSalīdzināt metodes: Augmented Dickey-Fuller Test · Lumsdaine-Papell Test. Izgūts 2026-06-20 no https://scholargate.app/lv/compare