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Adapting to Unknown Disturbance Autocorrelation in Regression with Long Memory

Javier Hidalgo () and Peter Robinson
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Javier Hidalgo: London School of Economics, U.K

Econometrica, 2002, vol. 70, issue 4, 1545-1581

Abstract: We show that it is possible to adapt to nonparametric disturbance autocorrelation in time series regression in the presence of long memory in both regressors and disturbances by using a smoothed nonparametric spectrum estimate in frequency-domain generalized least squares. When the collective memory in regressors and disturbances is sufficiently strong, ordinary least squares is not only asymptotically inefficient but asymptotically non-normal and has a slow rate of convergence, whereas generalized least squares is asymptotically normal and Gauss-Markov efficient with standard convergence rate. Despite the anomalous behavior of nonparametric spectrum estimates near a spectral pole, we are able to justify a standard construction of frequency-domain generalized least squares, earlier considered in case of short memory disturbances. A small Monte Carlo study of finite sample performance is included. Copyright The Econometric Society 2002.

Date: 2002
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