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Time Series, Unit Roots, and Cointegration by Phoebus J. Dhrymes

Time Series, Unit Roots, and Cointegration


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Author: Phoebus J. Dhrymes
Published Date: 02 Dec 1997
Publisher: Emerald Publishing Limited
Language: English
Format: Hardback| 524 pages
ISBN10: 0122146956
Imprint: Academic Press Inc
Dimension: 152x 229x 35mm| 961g
Download Link: Time Series, Unit Roots, and Cointegration
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Time Series, Unit Roots, and Cointegration downloadPDF, EPUB, MOBI. INFERENCE IN LINEAR TIME SERIES MODELS WITH SOME UNIT ROOTS BY CHRISTOPHER A. SIMS, JAMWS H. STOCK, AND MARK W. WATSON1 This paper considers estimation and hypothesis testing in linear time series models when some or all of the variables have unit roots. Our motivating example is a vector autoregres- TIME SERIES ECONOMETRICS II UNIT ROOTS AND COINTEGRATION This course is about the econometric analysis of nonstationary data. While it continues Time Series Econometrics I, all the background material from the previous course that is needed will be made available in some Review Lecture Notes at the beginning of this course. Key words: time-series models, unit roots, business fluctuations. Moreno-Brid (1999) uses unit root tests and cointegration analysis to estimate the long-run In cointegration analysis, it is customary to test the hypothesis of unit roots separately for each single time series. In this note, we point out that to link multiple stationary time-series variables together. When variables contain unit roots, a different type of analysis, cointegration, is needed. This chapter allowed. A set of time series regression equations with contemporaneously correlated errors is one of the early models of econometrics, known as the SUR (seemingly unrelated regression) model of Zellner (1962). He proposed an estimator with an asymptotic variance that This book addresses the need for a high-level analysis of unit roots and cointegration. "Time Series, Unit Roots, and Cointegration" integrates 2 PRELIMINARIES:UNIT ROOTS AND COINTEGRATION A well-known result in time series analysis is Wold s (1938) decomposition theorem which states that a stationary time series process, after removal of any deterministic components, has an infinite moving average ( Unit Roots and Cointegration in Panels J org Breitung University of Bonn M. Hashem Pesaran Cambridge University August 2005, Revised July 2007 Abstract This paper provides a review of the literature on unit roots and cointegration in panels where the time dimension (T), and the cross section dimension (N) are relatively large. It procedures for cointegration. Finally, brief conelusions follow in Section 7. 2. Unit roots and cointegration.Wold's (1938) decomposition theorem states that a stationary time series process with no deterministic component has an infinite moving average (MA) representation. This, in turn, can be represented approximately by a finite of 2 time series xt and yt, that are both integrated of order one (this is abbreviated I(1), The reason unit roots and cointegration is so important is the following. Cointegration theory is de nitely the innovation in theoretical econometrics that has cre-ated the most interest among economists in the last decade. The de nition in the simple case of 2 time series x t and y t, that are both integrated of order one (this is abbreviated I(1), and means that the process contains a unit root), is the following Keywords: Unit Roots, Cointegration, Functional Data, Functional. Time Just as in the finite-dimensional case, linear time series in functional. severely constrained in practice by the short span of macroeconomic time series. Panel unit root tests have since been developed with the goal of increasing Cointegration has become an important property in contemporary time series analysis. Time series often have trends either deterministic or stochastic. In an influential paper, Charles Nelson and Charles Plosser (1982) provided statistical evidence that many US macroeconomic time series (like GNP, wages, employment, etc.) have stochastic trends.



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