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Finite-Sample Theory and Bias Correction of Maximum Likelihood Estimators in the EGARCH Model
by
Kyriakopoulou, Dimitra
, Demos, Antonis
in
Bias
/ bias approximations
/ bias correction
/ bootstrap
/ C13
/ C22
/ Economic models
/ Edgeworth expansion
/ exponential GARCH
/ finite-sample properties
/ maximum likelihood estimation
/ Monte Carlo simulation
2019
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Finite-Sample Theory and Bias Correction of Maximum Likelihood Estimators in the EGARCH Model
by
Kyriakopoulou, Dimitra
, Demos, Antonis
in
Bias
/ bias approximations
/ bias correction
/ bootstrap
/ C13
/ C22
/ Economic models
/ Edgeworth expansion
/ exponential GARCH
/ finite-sample properties
/ maximum likelihood estimation
/ Monte Carlo simulation
2019
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Do you wish to request the book?
Finite-Sample Theory and Bias Correction of Maximum Likelihood Estimators in the EGARCH Model
by
Kyriakopoulou, Dimitra
, Demos, Antonis
in
Bias
/ bias approximations
/ bias correction
/ bootstrap
/ C13
/ C22
/ Economic models
/ Edgeworth expansion
/ exponential GARCH
/ finite-sample properties
/ maximum likelihood estimation
/ Monte Carlo simulation
2019
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Finite-Sample Theory and Bias Correction of Maximum Likelihood Estimators in the EGARCH Model
Journal Article
Finite-Sample Theory and Bias Correction of Maximum Likelihood Estimators in the EGARCH Model
2019
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Overview
We derive the analytical expressions of bias approximations for maximum likelihood (ML) and quasi-maximum likelihood (QML) estimators of the EGARCH (1,1) parameters that enable us to correct after the bias of all estimators. The bias-correction mechanism is constructed under the specification of two methods that are analytically described. We also evaluate the residual bootstrapped estimator as a measure of performance. Monte Carlo simulations indicate that, for given sets of parameters values, the bias corrections work satisfactory for all parameters. The proposed full-step estimator performs better than the classical one and is also faster than the bootstrap. The results can be also used to formulate the approximate Edgeworth distribution of the estimators.
Publisher
De Gruyter,Walter de Gruyter GmbH
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