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Self-Weighted Quasi-Maximum Likelihood Estimators for a Class of MA-GARCH Model
Xie, Danni1; Liang, Xin1; Liang, Ruilin2
2022-08-18
Source PublicationSymmetry
ISSN2073-8994
Volume14Issue:8Pages:1723
Abstract

In financial time series analysis, symmetric and asymmetric GARCH models have become essential models for measuring the characteristics of economic volatility. In this article, we propose the consistency and asymptotic normality properties of the self-weighted quasi-maximum likelihood estimation without assuming the existence of the second moment for the moving average model with a class of GARCH error. Numerical simulation shows that the parameter estimation performs well; empirical analysis shows that the self-weighted quasi-maximum likelihood estimation of the moving average model with a class of GARCH error can improve the data fitting effect and prediction ability.

Keyworda Class Of Ma-garch Model Asymptotic Normatity The Consistency The Self-weighted Quasi-maximum Likelihood Estimation
DOI10.3390/sym14081723
URLView the original
Indexed BySCIE
Language英語English
WOS Research AreaScience & Technology - Other Topics
WOS SubjectMultidisciplinary Sciences
WOS IDWOS:000845292600001
PublisherMDPI, ST ALBAN-ANLAGE 66, CH-4052 BASEL, SWITZERLAND
Scopus ID2-s2.0-85137372876
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Citation statistics
Document TypeJournal article
CollectionFaculty of Science and Technology
Corresponding AuthorLiang, Xin
Affiliation1.School of Mathematics and Statistics, Guangxi Normal University, Guilin, 541004, China
2.Faculty of Science and Technology, University of Macau, 999078, Macao
Recommended Citation
GB/T 7714
Xie, Danni,Liang, Xin,Liang, Ruilin. Self-Weighted Quasi-Maximum Likelihood Estimators for a Class of MA-GARCH Model[J]. Symmetry, 2022, 14(8), 1723.
APA Xie, Danni., Liang, Xin., & Liang, Ruilin (2022). Self-Weighted Quasi-Maximum Likelihood Estimators for a Class of MA-GARCH Model. Symmetry, 14(8), 1723.
MLA Xie, Danni,et al."Self-Weighted Quasi-Maximum Likelihood Estimators for a Class of MA-GARCH Model".Symmetry 14.8(2022):1723.
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