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The authors propose a nonparametric test for white noise hypothesis in a regression model. The test is based on a regressogram estimate, which bin width is selected using a penalty method similar to the AIC, BIC, and C'ps MAllows criteria.
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We prove in this paper the validity of an Edgeworth expansion to the joint distribution of the sample autocorrelations of a stationary, Gaussian, long memory process. The method of proof relies of Durbin's (1980\) suitably modified conditions for the validity of a multivariate Edgeworth expansion.
Persistent link: https://www.econbiz.de/10005641012
The ARFIMA model has become a popular approach for analyzing time series that exhibit long-range dependence. For the Gaussian case, there has been substantial advances in the area of likelihood-based inference, including development of the asymptotic properties of the maximum likelihood...
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We establish the validity of an Edgeworth expansion to the distribution of the maximum likelihood estimator of the parameter of a stationary, Gaussian, strongly dependent process. The result covers many types of ARFIMA models.
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We derive asymptotic properties of estimators and test statistics to determine—in a grouped data setting—common versus group‐specific factors. Despite the fact that our test statistic for the number of common factors, under the null, involves a parameter at the boundary (related to unit...
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