Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$

Abstract The paper studies the estimation and the portmanteau test for double AR(p) $\operatorname{AR}(p)$ model with Laplace(a,b) $\operatorname{Laplace}(a,b)$ distribution. The double AR(p) $\operatorname{AR}(p)$ model is investigated to propose firstly the quasi-maximum exponential likelihood est...
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Gespeichert in:

Autor*in:	Haiyan Xuan [verfasserIn] Lixin Song [verfasserIn] Un Cig Ji [verfasserIn] Yan Sun [verfasserIn] Tianjiao Dai [verfasserIn]

Format:	E-Artikel
Sprache:	Englisch

Erschienen:	2018

Schlagwörter:	Double AR ( p ) $\operatorname{AR}(p)$ model Quasi-maximum exponential likelihood estimator Portmanteau test Autocorrelations

Übergeordnetes Werk:	In: Journal of Inequalities and Applications - SpringerOpen, 2002, (2018), 1, Seite 11
Übergeordnetes Werk:	year:2018 ; number:1 ; pages:11

Links:	Link aufrufen Link aufrufen Link aufrufen Journal toc

DOI / URN:	10.1186/s13660-018-1769-9

Katalog-ID:	DOAJ040560090

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language	English
source	In Journal of Inequalities and Applications (2018), 1, Seite 11 year:2018 number:1 pages:11
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topic_facet	Double AR ( p ) $\operatorname{AR}(p)$ model Quasi-maximum exponential likelihood estimator Portmanteau test Autocorrelations Mathematics
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container_title	Journal of Inequalities and Applications
authorswithroles_txt_mv	Haiyan Xuan @@aut@@ Lixin Song @@aut@@ Un Cig Ji @@aut@@ Yan Sun @@aut@@ Tianjiao Dai @@aut@@
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callnumber-first	Q - Science
author	Haiyan Xuan
spellingShingle	Haiyan Xuan misc QA1-939 misc Double AR ( p ) $\operatorname{AR}(p)$ model misc Quasi-maximum exponential likelihood estimator misc Portmanteau test misc Autocorrelations misc Mathematics Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$
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topic_title	QA1-939 Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$ Double AR ( p ) $\operatorname{AR}(p)$ model Quasi-maximum exponential likelihood estimator Portmanteau test Autocorrelations
topic	misc QA1-939 misc Double AR ( p ) $\operatorname{AR}(p)$ model misc Quasi-maximum exponential likelihood estimator misc Portmanteau test misc Autocorrelations misc Mathematics
topic_unstemmed	misc QA1-939 misc Double AR ( p ) $\operatorname{AR}(p)$ model misc Quasi-maximum exponential likelihood estimator misc Portmanteau test misc Autocorrelations misc Mathematics
topic_browse	misc QA1-939 misc Double AR ( p ) $\operatorname{AR}(p)$ model misc Quasi-maximum exponential likelihood estimator misc Portmanteau test misc Autocorrelations misc Mathematics
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title	Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$
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title_full	Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$
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journal	Journal of Inequalities and Applications
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author_browse	Haiyan Xuan Lixin Song Un Cig Ji Yan Sun Tianjiao Dai
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author-letter	Haiyan Xuan
doi_str_mv	10.1186/s13660-018-1769-9
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title_sort	quasi-maximum exponential likelihood estimator and portmanteau test of double ar(p) $\operatorname{ar}(p)$ model based on laplace(a,b) $\operatorname{laplace}(a,b)$
callnumber	QA1-939
title_auth	Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$
abstract	Abstract The paper studies the estimation and the portmanteau test for double AR(p) $\operatorname{AR}(p)$ model with Laplace(a,b) $\operatorname{Laplace}(a,b)$ distribution. The double AR(p) $\operatorname{AR}(p)$ model is investigated to propose firstly the quasi-maximum exponential likelihood estimator, design a portmanteau test of double AR(p) $\operatorname{AR}(p)$ on the basis of autocorrelation function, and then establish some asymptotic results. Finally, an empirical study shows that the estimation and the portmanteau test obtained in this paper are very feasible and more effective.
abstractGer	Abstract The paper studies the estimation and the portmanteau test for double AR(p) $\operatorname{AR}(p)$ model with Laplace(a,b) $\operatorname{Laplace}(a,b)$ distribution. The double AR(p) $\operatorname{AR}(p)$ model is investigated to propose firstly the quasi-maximum exponential likelihood estimator, design a portmanteau test of double AR(p) $\operatorname{AR}(p)$ on the basis of autocorrelation function, and then establish some asymptotic results. Finally, an empirical study shows that the estimation and the portmanteau test obtained in this paper are very feasible and more effective.
abstract_unstemmed	Abstract The paper studies the estimation and the portmanteau test for double AR(p) $\operatorname{AR}(p)$ model with Laplace(a,b) $\operatorname{Laplace}(a,b)$ distribution. The double AR(p) $\operatorname{AR}(p)$ model is investigated to propose firstly the quasi-maximum exponential likelihood estimator, design a portmanteau test of double AR(p) $\operatorname{AR}(p)$ on the basis of autocorrelation function, and then establish some asymptotic results. Finally, an empirical study shows that the estimation and the portmanteau test obtained in this paper are very feasible and more effective.
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title_short	Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$
url	https://doi.org/10.1186/s13660-018-1769-9 https://doaj.org/article/be4afd5ff94c469f85c6130a9d782100 http://link.springer.com/article/10.1186/s13660-018-1769-9 https://doaj.org/toc/1029-242X
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author2	Lixin Song Un Cig Ji Yan Sun Tianjiao Dai
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up_date	2024-07-03T15:30:51.717Z
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Quasi-maximum exponential likelihood estimator and portmanteau test of double AR(p) $\operatorname{AR}(p)$ model based on Laplace(a,b) $\operatorname{Laplace}(a,b)$

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