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Test de cointégration basé sur les résidus de Phillips-Ouliaris×Test de racine unitaire de Phillips-Perron (PP)×
DomaineÉconométrieÉconométrie
FamilleHypothesis testRegression model
Année d'origine19901988
Auteur d'originePeter Phillips & Sam OuliarisPeter C. B. Phillips & Pierre Perron
TypeResidual-based nonparametric cointegration testUnit-root test for stationarity
Source fondatricePhillips, P. C. B., & Ouliaris, S. (1990). Asymptotic properties of residual based tests for cointegration. Econometrica, 58(1), 165–193. DOI ↗Phillips, P. C. B., & Perron, P. (1988). Testing for a unit root in time series regression. Biometrika, 75(2), 335–346. DOI ↗
AliasPhillips-Ouliaris Cointegration Test, PO Residual-Based Test, Residual-Based Cointegration Test, Phillips-Ouliaris Eşbütünleşme TestiPP test, Phillips-Perron unit root test, Phillips-Perron birim kök testi
Apparentées24
RésuméThe Phillips-Ouliaris test, introduced by Phillips and Ouliaris in their 1990 Econometrica article, is a residual-based nonparametric procedure for testing the null hypothesis of no cointegration among a set of integrated I(1) time series. It corrects OLS residuals from a cointegrating regression for serial correlation and endogeneity using kernel-based long-run variance estimators, yielding two statistics—Z_alpha (variance-ratio) and Z_t (normalized coefficient)—whose asymptotic distributions are tabulated specifically for systems with multiple stochastic regressors.The Phillips-Perron test, proposed by Peter Phillips and Pierre Perron in 1988, tests for a unit root in a time series, like the Augmented Dickey-Fuller test, but corrects for autocorrelation and heteroskedasticity in the errors non-parametrically rather than by adding lagged differences. It runs a simple Dickey-Fuller regression and then adjusts the test statistic using a long-run variance estimate, so the practitioner need not choose a lag length for the regression itself.
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ScholarGateComparer des méthodes: Phillips-Ouliaris Test · Phillips-Perron Test. Consulté le 2026-06-18 sur https://scholargate.app/fr/compare