1991
DOI: 10.1007/978-1-4419-0320-4
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Time Series: Theory and Methods

Abstract: Library of Congress Cataloging-in-Publication Data Brockwell, Peter J.Time series: theory and methods / Peter J. Brockwell, Richard A. Davis.p. cm. -(Springer series in statistics) "Second edition"-Pref. Inc1udes bibliographical references and index.

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Cited by 3,927 publications
(3,746 citation statements)
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“…If the parameter assumes values close to 1 the decline of the ACF is much slower. For a detailed discussion on autoregressive processes we refer the reader to the manuals of Hamilton (1994) and of Brockwell and Davis (1991).…”
Section: Definition: 1 Ar(1) the Discrete Time Stochastic Process (mentioning
confidence: 99%
“…If the parameter assumes values close to 1 the decline of the ACF is much slower. For a detailed discussion on autoregressive processes we refer the reader to the manuals of Hamilton (1994) and of Brockwell and Davis (1991).…”
Section: Definition: 1 Ar(1) the Discrete Time Stochastic Process (mentioning
confidence: 99%
“…On the contrary, Box and Jenkins'models are based on the assumption that di¤erenced series are stationary, which incorporates more rigidity. In this 35 Some examples of ARIMA models in State Space Form can be found in Harvey (1989), Brockwell and Davis (1991) and Hamilton (1994).…”
Section: Structural Models Versus Arimamentioning
confidence: 99%
“…context, with the structural approach forecasting is relatively straightforward 38 and missing observations are easier to treat 39 . Brockwell and Davis (1991) consider that state-space representation and recursive equations which characterize the Kalman Filter are ideal to analyse series with missing observations. 40 .…”
Section: Structural Models Versus Arimamentioning
confidence: 99%
“…The second methodology to estimate this coefficient is the Geweke-Porter-Hudak's (henceforth GPH, 1983) method (see Brockwell and Davis (1991) for a formal presentation, or Corsi (2009) for a discussion). The GPH estimate is based on the regression of the logarithm of the periodogram estimate of the spectral density against ln(ω) over a range of frequencies ω with:…”
Section: Adf Test D(gp H)d From Regressionmentioning
confidence: 99%