Efficient and robust Schur complement approximations in the augmented Lagrangian preconditioner for the incompressible laminar flows
He, Xin1; Vuik, Cornelis2
刊名JOURNAL OF COMPUTATIONAL PHYSICS
2020-05-01
卷号408页码:18
关键词Navier-Stokes equations Stabilized finite element method Block structured preconditioners Schur complement approximations Augmented Lagrangian preconditioner
ISSN号0021-9991
DOI10.1016/j.jcp.2020.109286
英文摘要This paper introduces three new Schur complement approximations for the augmented Lagrangian preconditioner. The incompressible Navier-Stokes equations discretized by a stabilized finite element method are utilized to evaluate these new approximations of the Schur complement. A wide range of numerical experiments in the laminar context determines the most efficient Schur complement approximation and investigates the effect of the Reynolds number, mesh anisotropy and refinement on the optimal choice. Furthermore, the advantage over the traditional Schur complement approximation is exhibited. (C) 2020 Elsevier Inc. All rights reserved.
WOS研究方向Computer Science ; Physics
语种英语
出版者ACADEMIC PRESS INC ELSEVIER SCIENCE
WOS记录号WOS:000521731200018
内容类型期刊论文
源URL[http://119.78.100.204/handle/2XEOYT63/14082]  
专题中国科学院计算技术研究所期刊论文_英文
通讯作者Vuik, Cornelis
作者单位1.Chinese Acad Sci, Inst Comp Technol, State Key Lab Comp Architecture, 6 Kexueyuan South Rd, Beijing 100190, Peoples R China
2.Delft Univ Technol, Delft Inst Appl Math, Van Mourik Broekmanweg 6, NL-2628XE Delft, Netherlands
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GB/T 7714
He, Xin,Vuik, Cornelis. Efficient and robust Schur complement approximations in the augmented Lagrangian preconditioner for the incompressible laminar flows[J]. JOURNAL OF COMPUTATIONAL PHYSICS,2020,408:18.
APA He, Xin,&Vuik, Cornelis.(2020).Efficient and robust Schur complement approximations in the augmented Lagrangian preconditioner for the incompressible laminar flows.JOURNAL OF COMPUTATIONAL PHYSICS,408,18.
MLA He, Xin,et al."Efficient and robust Schur complement approximations in the augmented Lagrangian preconditioner for the incompressible laminar flows".JOURNAL OF COMPUTATIONAL PHYSICS 408(2020):18.
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