In this article we consider polynomial cointegrating relationships between stationary processes with long range dependence. We express the regression functions in terms of Hermite polynomials and consider a form of spectral regression around frequency zero. For these estimates, we establish consistency by means of a more general result on continuously averaged estimates of the spectral density matrix at frequency zero.

Avarucci, M., Marinucci, D. (2007). Polynomial cointegration between stationary processes with long memory. JOURNAL OF TIME SERIES ANALYSIS, 28(6), 923-942 [10.1111/j.1467-9892.2007.00540.x].

Polynomial cointegration between stationary processes with long memory

MARINUCCI, DOMENICO
2007-01-01

Abstract

In this article we consider polynomial cointegrating relationships between stationary processes with long range dependence. We express the regression functions in terms of Hermite polynomials and consider a form of spectral regression around frequency zero. For these estimates, we establish consistency by means of a more general result on continuously averaged estimates of the spectral density matrix at frequency zero.
2007
Pubblicato
Rilevanza internazionale
Articolo
Sì, ma tipo non specificato
Settore MAT/06 - PROBABILITA' E STATISTICA MATEMATICA
English
nonlinear cointegration; long memory; hermite polynomials; spectral regression; diagram formula
Avarucci, M., Marinucci, D. (2007). Polynomial cointegration between stationary processes with long memory. JOURNAL OF TIME SERIES ANALYSIS, 28(6), 923-942 [10.1111/j.1467-9892.2007.00540.x].
Avarucci, M; Marinucci, D
Articolo su rivista
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2108/34584
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