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HIGHLY NONCONFORMING FINITE ELEMENT APPROXIMATIONS FOR A FOURTH ORDER VARIATIONAL INEQUALITY WITH CURVATURE OBSTACLE 被引量:1

HIGHLY NONCONFORMING FINITE ELEMENT APPROXIMATIONS FOR A FOURTH ORDER VARIATIONAL INEQUALITY WITH CURVATURE OBSTACLE
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摘要 The purpose of this paper is to obtain the optimal error estimates of O(h) for the highly nonconforming elements to a fourth order variational inequality with curvature obstacle in a convex domain with simply supported boundary by using the novel function splitting method and the orthogonal properties of the nonconforming finite element spaces.Morley's element approximation is our special case. The purpose of this paper is to obtain the optimal error estimates of O(h)for the highly nonconforming elements to a fourth order variational inequality with curvatureobstacle in a convex domain with simply supported boundary by using the novel function splittingmethod and the orthogonal properties of the nonconforming finite element spaces. Morley's elementapproximation is our special case.
出处 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2005年第1期136-142,共7页 系统科学与复杂性学报(英文版)
基金 ThisresearchissupportedbyNSFofChina(NO.10371113)FoundationofOverseasScholarsofChina(NO.2001(119))theProjectofCreativeEngineeringofHenanProvinceofChina(No.2002(219))NSFofHenanProvinceofChina.
关键词 二阶椭圆方程 非相容有限元 变分不等式 曲率 最佳误差估计 variational inequality curvature obstacle nonconforming finite element optimal error estimation
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  • 1沈树民,高等学校计算数学学报,1988年,10卷,149页
  • 2王烈衡,J Comput Math,1986年,4卷,1期,11页

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