Asymptotic convergence analysis and quantification of uncertainty in Lagrangian computations

Details of Research Outputs

Title	Asymptotic convergence analysis and quantification of uncertainty in Lagrangian computations
Creator	Liu，Quan 1; Wang，Ruili 1; Lin，Zhong 1; Liu，Xiqiang 2
Date Issued	2013
Source Publication	Jisuan Wuli/Chinese Journal of Computational Physics
ISSN	1001-246X
Volume	30 Issue:3 Pages:346-352
Abstract	We introduce asymptotic order of convergence, asymptotic range of convergence and concepts under behavior of Lagrangian computations. We also introduce grid convergence index to Lagrangian computation, and give a program using GCI method. These concepts and methods are used to measure computed values away from numerical asymptotic values.
Keyword	Asymptotic convergence analysis Grid convergence index Hydrodynamics code
URL	View source
Language	英语English
Scopus ID	2-s2.0-84880394511
Citation statistics
Document Type	Journal article
Identifier	http://repository.uic.edu.cn/handle/39GCC9TT/10748
Collection	Research outside affiliated institution
Corresponding Author	Liu，Quan
Affiliation	1.Institute of Applied Physics and Computational Mathematics,Beijing 100094,China 2.School of Mathematical Sciences,Liaocheng University,Liaocheng 252059,China
Recommended Citation GB/T 7714	Liu，Quan,Wang，Ruili,Lin，Zhonget al. Asymptotic convergence analysis and quantification of uncertainty in Lagrangian computations[J]. Jisuan Wuli/Chinese Journal of Computational Physics, 2013, 30(3): 346-352.
APA	Liu，Quan, Wang，Ruili, Lin，Zhong, & Liu，Xiqiang. (2013). Asymptotic convergence analysis and quantification of uncertainty in Lagrangian computations. Jisuan Wuli/Chinese Journal of Computational Physics, 30(3), 346-352.
MLA	Liu，Quan,et al."Asymptotic convergence analysis and quantification of uncertainty in Lagrangian computations". Jisuan Wuli/Chinese Journal of Computational Physics 30.3(2013): 346-352.

Files in This Item:
There are no files associated with this item.

Related Services

Usage statistics

Google Scholar

If you have any objections to this item, please fill out the form below and the administrator will contact you as soon as possible.
Content:
Email：	*
Institution:
Verification Code:	Refresh

Any comments and suggestions are welcomed.
Title:	*
Content:
Email：	*
Verification Code:	Refresh