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作 者:Yanming Lai Kewei Liang Ping Lin Xiliang Lu Qimeng Quan
机构地区:[1]School of Mathematics and Statistics,Wuhan University,Wuhan,Hubei 430072,China [2]School of Mathematical Sciences,Zhejiang University,Hangzhou,Zhejiang 310058,China [3]Division of Mathematics,University of Dundee,Dundee DD14HN,UK [4]School of Mathematics and Statistics and Hubei Key Laboratory of Computational Science,Wuhan University,Wuhan 430072,China
出 处:《Annals of Applied Mathematics》2024年第1期43-70,共28页应用数学年刊(英文版)
基 金:supported by the National Key Research and Development Program of China(No.2020YFA0714200);by the National Science Foundation of China(No.12371424).
摘 要:In this paper we investigate the nonconforming P_(1) finite element ap-proximation to the sequential regularization method for unsteady Navier-Stokes equations.We provide error estimates for a full discretization scheme.Typi-cally,conforming P_(1) finite element methods lead to error bounds that depend inversely on the penalty parameter ∈.We obtain an ∈-uniform error bound by utilizing the nonconforming P_(1) finite element method in this paper.Numerical examples are given to verify theoretical results.
关 键 词:Navier-Stokes equations error estimates finite element method stabilization method
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