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机构地区:[1]College of Science,University of Shanghai for Science and Technology,Shanghai 200093,China [2]School of Mathematical Sciences and MOE-LSC,Shanghai Jiao Tong University,Shanghai 200240,China
出 处:《Numerical Mathematics(Theory,Methods and Applications)》2022年第3期662-678,共17页高等学校计算数学学报(英文版)
基 金:supported by NSFC(Grant Nos.12071289,11571237,12101409);the Strategic Priority Research Program of Chinese Academy of Sciences(Grant No.XDA25010402).
摘 要:This paper develops a posteriori error bound for a space-time finite element method for the linear wave equation.The standard P_(l)conforming element is used for the spatial discretization and a P_(2)-CDG method is applied for the time discretization.The essential ingredients in the a posteriori error analysis are the twice time reconstruction functions and the C^(1)(J)-smooth elliptic reconstruction,which lead to reliable a posteriori error bound in view of the energy method.As an outcome,a time adaptive algorithm is proposed with the error equidistribution strategy.Numerical experiments are reported to illustrate the performance of the a posteriori error bound and the validity of the adaptive algorithm.
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