The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection

碩士 === 國立中山大學 === 經濟學研究所 === 98 === Jorda (2005) proposed the new method to estimate impulse response functions by local projection. The new method, local projection, can avoid the misspecification problem. That is, local projections are robust to misspecification of the data generating process (DGP...

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Main Authors: Meng-wei Lin, 林孟緯
Other Authors: Ching-nun Lee
Format: Others
Language:zh-TW
Published: 2010
Online Access:http://ndltd.ncl.edu.tw/handle/35300295618443751264
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spelling ndltd-TW-098NSYS53890212015-10-13T18:39:45Z http://ndltd.ncl.edu.tw/handle/35300295618443751264 The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection 非定態下以LocalProjection估計衝擊反應函數之共整合向量一般化推論 Meng-wei Lin 林孟緯 碩士 國立中山大學 經濟學研究所 98 Jorda (2005) proposed the new method to estimate impulse response functions by local projection. The new method, local projection, can avoid the misspecification problem. That is, local projections are robust to misspecification of the data generating process (DGP). Wu, Lee, and Wang (2008) extended the Jorda’s local projection from stationary time series I(0) to non-stationary time series I(1). It makes the local projection be a more generally applicative method for the Macroeconomic. In the article, I relax the cointegration vector which assumed to be known in the Wu, Lee, and Wang (2008) and Lee(2010). From the inference of Johansen (1995) I can get the property of super-consistent between β and ˆ β in the cointegration vector. I use the above condition and OLS to estimate impulse response functions, and in the asymptotic theorem, the cointegration vectors which assumed to be known or estimated by Johansen MLE are both get the consistent coefficients of impulse responses. Ching-nun Lee 李慶男 2010 學位論文 ; thesis 41 zh-TW
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description 碩士 === 國立中山大學 === 經濟學研究所 === 98 === Jorda (2005) proposed the new method to estimate impulse response functions by local projection. The new method, local projection, can avoid the misspecification problem. That is, local projections are robust to misspecification of the data generating process (DGP). Wu, Lee, and Wang (2008) extended the Jorda’s local projection from stationary time series I(0) to non-stationary time series I(1). It makes the local projection be a more generally applicative method for the Macroeconomic. In the article, I relax the cointegration vector which assumed to be known in the Wu, Lee, and Wang (2008) and Lee(2010). From the inference of Johansen (1995) I can get the property of super-consistent between β and ˆ β in the cointegration vector. I use the above condition and OLS to estimate impulse response functions, and in the asymptotic theorem, the cointegration vectors which assumed to be known or estimated by Johansen MLE are both get the consistent coefficients of impulse responses.
author2 Ching-nun Lee
author_facet Ching-nun Lee
Meng-wei Lin
林孟緯
author Meng-wei Lin
林孟緯
spellingShingle Meng-wei Lin
林孟緯
The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
author_sort Meng-wei Lin
title The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
title_short The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
title_full The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
title_fullStr The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
title_full_unstemmed The Impulse Response Analysis of General Inference on Cointegration Vector for Non-Stationary Process by Local Projection
title_sort impulse response analysis of general inference on cointegration vector for non-stationary process by local projection
publishDate 2010
url http://ndltd.ncl.edu.tw/handle/35300295618443751264
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