Semiparametric Estimator of Time Series Conditional Variance
We propose a new combined semiparametric estimator, which incorporates the parametric and nonparametric estimators of the conditional variance in a multiplicative way. We derive the asymptotic bias, variance, and normality of the combined estimator under general conditions. We show that under correc...
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sg-smu-ink.soe_research-13552020-01-12T12:50:35Z Semiparametric Estimator of Time Series Conditional Variance MISHRA, Santosh SU, Liangjun ULLAH, Aman We propose a new combined semiparametric estimator, which incorporates the parametric and nonparametric estimators of the conditional variance in a multiplicative way. We derive the asymptotic bias, variance, and normality of the combined estimator under general conditions. We show that under correct parametric specification, our estimator can do as well as the parametric estimator in terms of convergence rates; whereas under parametric misspecification our estimator can still be consistent. It also improves over the nonparametric estimator of Ziegelmann (2002) in terms of bias reduction. The superiority of our estimator is verfied by Monte Carlo simulations and empirical data analysis. 2010-02-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/356 info:doi/10.1198/jbes.2009.08118 https://ink.library.smu.edu.sg/context/soe_research/article/1355/viewcontent/Semiparametric_Estimator_of_Time_Series_Conditional_Variance.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Conditional variance Nonparametric estimator Semiparametric models Econometrics |
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Conditional variance Nonparametric estimator Semiparametric models Econometrics MISHRA, Santosh SU, Liangjun ULLAH, Aman Semiparametric Estimator of Time Series Conditional Variance |
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We propose a new combined semiparametric estimator, which incorporates the parametric and nonparametric estimators of the conditional variance in a multiplicative way. We derive the asymptotic bias, variance, and normality of the combined estimator under general conditions. We show that under correct parametric specification, our estimator can do as well as the parametric estimator in terms of convergence rates; whereas under parametric misspecification our estimator can still be consistent. It also improves over the nonparametric estimator of Ziegelmann (2002) in terms of bias reduction. The superiority of our estimator is verfied by Monte Carlo simulations and empirical data analysis. |
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text |
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MISHRA, Santosh SU, Liangjun ULLAH, Aman |
author_facet |
MISHRA, Santosh SU, Liangjun ULLAH, Aman |
author_sort |
MISHRA, Santosh |
title |
Semiparametric Estimator of Time Series Conditional Variance |
title_short |
Semiparametric Estimator of Time Series Conditional Variance |
title_full |
Semiparametric Estimator of Time Series Conditional Variance |
title_fullStr |
Semiparametric Estimator of Time Series Conditional Variance |
title_full_unstemmed |
Semiparametric Estimator of Time Series Conditional Variance |
title_sort |
semiparametric estimator of time series conditional variance |
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Institutional Knowledge at Singapore Management University |
publishDate |
2010 |
url |
https://ink.library.smu.edu.sg/soe_research/356 https://ink.library.smu.edu.sg/context/soe_research/article/1355/viewcontent/Semiparametric_Estimator_of_Time_Series_Conditional_Variance.pdf |
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