Robin-type domain decomposition with stabilized mixed approximation for incompressible flow
2023-10-01
发表期刊COMPUTERS AND MATHEMATICS WITH APPLICATIONS (IF:2.9[JCR-2023],2.6[5-Year])
ISSN0898-1221
EISSN1873-7668
卷号147页码:53-63
发表状态已发表
DOI10.1016/j.camwa.2023.07.016
摘要

In this paper we present a nonoverlapping Robin-type multi-domain decomposition method based on stabilized Q1–P0 mixed approximation (RMDD-Q1P0) for incompressible flow problems. The global Stokes and Navier-Stokes equations are decomposed into a series of local problems through Robin-type domain decomposition, and local problems are solved through the local jump stabilized Q1–P0 approximation. The RMDD-Q1P0 solutions are proven to converge to the standard global Q1–P0 solutions for the Stokes problem. Numerical experiments for both Stokes and Navier-Stokes equations demonstrate that RMDD-Q1P0 significantly improves the scalability of the stabilized Q1–P0 approximation. The codes used to generate the numerical results are available online. © 2023 Elsevier Ltd

关键词Domain decomposition methods Incompressible flow Viscous flow Domain decompositions Local problems Mixed approximation Multi-domains Navier-Stokes equation Nonoverlapping Robin-type domain decomposition Stabilized Q1–P0 mixed approximation Stokes and navier-stokes equations Stokes equations
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收录类别EI ; SCI
语种英语
资助项目Science and Technology Commis-sion of Shanghai Municipality[20JC1414300] ; National Natural Science Foundation of China[12071291] ; Natural Science Foundation of Shanghai[20ZR1436200]
WOS研究方向Mathematics
WOS类目Mathematics, Applied
WOS记录号WOS:001051637600001
出版者Elsevier Ltd
EI入藏号20233114484258
EI主题词Navier Stokes equations
EI分类号631.1 Fluid Flow, General ; 921.2 Calculus ; 921.6 Numerical Methods
原始文献类型Journal article (JA)
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文献类型期刊论文
条目标识符https://kms.shanghaitech.edu.cn/handle/2MSLDSTB/319427
专题信息科学与技术学院
信息科学与技术学院_PI研究组_廖奇峰组
信息科学与技术学院_博士生
通讯作者Liao, Qifeng
作者单位
1.ShanghaiTech Univ, Sch Informat Sci & Technol, Shanghai, Peoples R China
2.Univ Manchester, Dept Math, Manchester, England
第一作者单位信息科学与技术学院
通讯作者单位信息科学与技术学院
第一作者的第一单位信息科学与技术学院
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Feng, Yani,Liao, Qifeng,Silvester, David. Robin-type domain decomposition with stabilized mixed approximation for incompressible flow[J]. COMPUTERS AND MATHEMATICS WITH APPLICATIONS,2023,147:53-63.
APA Feng, Yani,Liao, Qifeng,&Silvester, David.(2023).Robin-type domain decomposition with stabilized mixed approximation for incompressible flow.COMPUTERS AND MATHEMATICS WITH APPLICATIONS,147,53-63.
MLA Feng, Yani,et al."Robin-type domain decomposition with stabilized mixed approximation for incompressible flow".COMPUTERS AND MATHEMATICS WITH APPLICATIONS 147(2023):53-63.
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