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Identifying Cointegration by Eigenanalysis
by
Robinson, Peter
, Zhang, Rongmao
, Yao, Qiwei
in
Cointegration
/ Cointegration analysis
/ Computer simulation
/ Economic models
/ Eigenanalysis
/ I(d)
/ Mathematical analysis
/ Matrix methods
/ Monte Carlo method
/ Monte Carlo simulation
/ Nonstationary processes
/ Regression analysis
/ sample size
/ Statistical methods
/ Statistics
/ Theory and Methods
/ Time series
/ time series analysis
/ Vector time series
2019
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Identifying Cointegration by Eigenanalysis
by
Robinson, Peter
, Zhang, Rongmao
, Yao, Qiwei
in
Cointegration
/ Cointegration analysis
/ Computer simulation
/ Economic models
/ Eigenanalysis
/ I(d)
/ Mathematical analysis
/ Matrix methods
/ Monte Carlo method
/ Monte Carlo simulation
/ Nonstationary processes
/ Regression analysis
/ sample size
/ Statistical methods
/ Statistics
/ Theory and Methods
/ Time series
/ time series analysis
/ Vector time series
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Identifying Cointegration by Eigenanalysis
by
Robinson, Peter
, Zhang, Rongmao
, Yao, Qiwei
in
Cointegration
/ Cointegration analysis
/ Computer simulation
/ Economic models
/ Eigenanalysis
/ I(d)
/ Mathematical analysis
/ Matrix methods
/ Monte Carlo method
/ Monte Carlo simulation
/ Nonstationary processes
/ Regression analysis
/ sample size
/ Statistical methods
/ Statistics
/ Theory and Methods
/ Time series
/ time series analysis
/ Vector time series
2019
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Journal Article
Identifying Cointegration by Eigenanalysis
2019
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Overview
We propose a new and easy-to-use method for identifying cointegrated components of nonstationary time series, consisting of an eigenanalysis for a certain nonnegative definite matrix. Our setting is model-free, and we allow the integer-valued integration orders of the observable series to be unknown, and to possibly differ. Consistency of estimates of the cointegration space and cointegration rank is established both when the dimension of the observable time series is fixed as sample size increases, and when it diverges slowly. The proposed methodology is also extended and justified in a fractional setting. A Monte Carlo study of finite-sample performance, and a small empirical illustration, are reported. Supplementary materials for this article are available online.
Publisher
Taylor & Francis,Taylor & Francis Group, LLC,Taylor & Francis Ltd
Subject
/ I(d)
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