Some normal approximations for renewal function of large Weibull shape parameter

Communications in Statistics Part B: Simulation and Computation

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Bibliographic Details
Main Authors:	Cui, L., Xie, M.
Other Authors:	INDUSTRIAL & SYSTEMS ENGINEERING
Format:	Article
Published:	2014
Subjects:	Normal approximation Renewal function Series truncation approximation Shape parameter Weibull distribution
Online Access:	http://scholarbank.nus.edu.sg/handle/10635/87253
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Institution:	National University of Singapore

id	sg-nus-scholar.10635-87253
record_format	dspace
spelling	sg-nus-scholar.10635-872532023-09-05T22:02:06Z Some normal approximations for renewal function of large Weibull shape parameter Cui, L. Xie, M. INDUSTRIAL & SYSTEMS ENGINEERING Normal approximation Renewal function Series truncation approximation Shape parameter Weibull distribution Communications in Statistics Part B: Simulation and Computation 32 1 1-16 CSSCD 2014-10-07T10:26:02Z 2014-10-07T10:26:02Z 2003-02 Article Cui, L., Xie, M. (2003-02). Some normal approximations for renewal function of large Weibull shape parameter. Communications in Statistics Part B: Simulation and Computation 32 (1) : 1-16. ScholarBank@NUS Repository. 03610918 http://scholarbank.nus.edu.sg/handle/10635/87253 000181843900001 Scopus
institution	National University of Singapore
building	NUS Library
continent	Asia
country	Singapore Singapore
content_provider	NUS Library
collection	ScholarBank@NUS
topic	Normal approximation Renewal function Series truncation approximation Shape parameter Weibull distribution
spellingShingle	Normal approximation Renewal function Series truncation approximation Shape parameter Weibull distribution Cui, L. Xie, M. Some normal approximations for renewal function of large Weibull shape parameter
description	Communications in Statistics Part B: Simulation and Computation
author2	INDUSTRIAL & SYSTEMS ENGINEERING
author_facet	INDUSTRIAL & SYSTEMS ENGINEERING Cui, L. Xie, M.
format	Article
author	Cui, L. Xie, M.
author_sort	Cui, L.
title	Some normal approximations for renewal function of large Weibull shape parameter
title_short	Some normal approximations for renewal function of large Weibull shape parameter
title_full	Some normal approximations for renewal function of large Weibull shape parameter
title_fullStr	Some normal approximations for renewal function of large Weibull shape parameter
title_full_unstemmed	Some normal approximations for renewal function of large Weibull shape parameter
title_sort	some normal approximations for renewal function of large weibull shape parameter
publishDate	2014
url	http://scholarbank.nus.edu.sg/handle/10635/87253
_version_	1776258715741061120

Some normal approximations for renewal function of large Weibull shape parameter

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