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国家自然科学基金(s10771178)

作品数:2 被引量:5H指数:2
发文基金:国家自然科学基金国家重点基础研究发展计划更多>>
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Preconditioners for higher order edge finite element discretizations of Maxwell's equations被引量:4
2008年
In this paper,we are concerned with the fast solvers for higher order edge finite element discretizations of Maxwell's equations.We present the preconditioners for the first family and second family of higher order N′ed′elec element equations,respectively.By combining the stable decompositions of two kinds of edge finite element spaces with the abstract theory of auxiliary space preconditioning,we prove that the corresponding condition numbers of our preconditioners are uniformly bounded on quasi-uniform grids.We also present some numerical experiments to demonstrate the theoretical results.
ZHONG LiuQiang1,2,SHU Shi1,2,SUN DuDu3&TAN Lin4 1School of Mathematical and Computational Sciences,Xiangtan University,Xiangtan 411105,China 2Hunan Key Laboratory for Computation and Simulation in Science and Engineering,Xiangtan 411105,China 3Institute of Computational Mathematics and Scientific/Engineering Computing,Academy of Mathematicsand Systems Science,Graduate University of Chinese Academy of Sciences,Chinese Academy Sciences,P.O.Box 2719,Beijing 100190,China 4Department of Math-Physics,Nanhua University,Hengyang 421001,China
关键词:PRECONDITIONERHIGHERDECOMPOSITION
OPTIMAL ERROR ESTIMATES FOR NEDELEC EDGE ELEMENTS FOR TIME-HARMONIC MAXWELL'S EQUATIONS被引量:2
2009年
在这份报纸,我们为 N 在 L2 标准和 H (卷屈)
Liuqiang ZhongShi ShuGabriel WittumJinchao Xu
关键词:麦克斯韦方程组最优误差估计LIPSCHITZ有限元逼近有限元空间
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