Bias-Corrected Estimation for Spatial Autocorrelation
The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive model (SAR) is further investigated under a broader set-up than that in Bao and Ullah (2007a). A major difficulty in analytically evaluating the expectations of ratios of quadratic forms is overcome by...
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sg-smu-ink.soe_research-22502019-04-20T16:38:52Z Bias-Corrected Estimation for Spatial Autocorrelation YANG, Zhenlin The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive model (SAR) is further investigated under a broader set-up than that in Bao and Ullah (2007a). A major difficulty in analytically evaluating the expectations of ratios of quadratic forms is overcome by a simple bootstrap procedure. With that, the corrections on bias and variance of the spatial estimator can easily be made up to third-order, and once this is done, the estimators of other model parameters become nearly unbiased. Compared with the analytical approach, the new approach is much simpler, and can easily be extended to other models of a similar structure. Extensive Monte Carlo results show that the new approach performs excellently in general. 2010-10-01T07:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/1251 https://ink.library.smu.edu.sg/context/soe_research/article/2250/viewcontent/ZLYangOct10.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Third-order bias Third-order variance Bootstrap Concentrated estimating equation Monte Carlo Quasi-MLE Spatial layout. Econometrics |
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Third-order bias Third-order variance Bootstrap Concentrated estimating equation Monte Carlo Quasi-MLE Spatial layout. Econometrics YANG, Zhenlin Bias-Corrected Estimation for Spatial Autocorrelation |
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The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive model (SAR) is further investigated under a broader set-up than that in Bao and Ullah (2007a). A major difficulty in analytically evaluating the expectations of ratios of quadratic forms is overcome by a simple bootstrap procedure. With that, the corrections on bias and variance of the spatial estimator can easily be made up to third-order, and once this is done, the estimators of other model parameters become nearly unbiased. Compared with the analytical approach, the new approach is much simpler, and can easily be extended to other models of a similar structure. Extensive Monte Carlo results show that the new approach performs excellently in general. |
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YANG, Zhenlin |
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YANG, Zhenlin |
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YANG, Zhenlin |
title |
Bias-Corrected Estimation for Spatial Autocorrelation |
title_short |
Bias-Corrected Estimation for Spatial Autocorrelation |
title_full |
Bias-Corrected Estimation for Spatial Autocorrelation |
title_fullStr |
Bias-Corrected Estimation for Spatial Autocorrelation |
title_full_unstemmed |
Bias-Corrected Estimation for Spatial Autocorrelation |
title_sort |
bias-corrected estimation for spatial autocorrelation |
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Institutional Knowledge at Singapore Management University |
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2010 |
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https://ink.library.smu.edu.sg/soe_research/1251 https://ink.library.smu.edu.sg/context/soe_research/article/2250/viewcontent/ZLYangOct10.pdf |
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