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THREE DIMENSION QUASI-WILSON ELEMENT FOR FLAT HEXAHEDRON MESHES

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文摘 The well known Wilson's brick is only convergent for regular cuboid meshes. In this paper a quasi-Wilson element of three dimension is presented which is convergent for any hexahedron meshes. Meanwhile the element is anisotropic, that is it can be used to any flat hexahedron meshes for which the regular condition is unnecessary.
来源 Journal of Computational Mathematics ,2004,22(2):178-187 【核心库】
关键词 Nonconforming element ; Three dimension Quasi-Wilson element ; Anisotropic convergence
地址

Department of Mathematics, Zhengzhou University, Zhengzhou, 450002

语种 英文
文献类型 研究性论文
ISSN 0254-9409
学科 数学
基金 国家自然科学基金 ;  河南省自然科学基金
文献收藏号 CSCD:1848149

参考文献 共 18 共1页

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引证文献 7

1 Yang Qiao Nonconforming Finite Element Approximation on Anisotropic Meshes with Numerical Quadrature 数学季刊,2006,21(4):557-560
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2 Shi Dongyang Convergence Analysis of Nonconforming Carey Element on Anisotropic Meshes in 3-D 数学季刊,2006,21(3):368-374
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