A FINITE ELEMENT APPROXIMATION FOR A 4TH ORDER VARIATIONAL INEQUALITY 被引量：1

A FINITE ELEMENT APPROXIMATION FOR A 4TH ORDER VARIATIONAL INEQUALITY

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摘要 I. INTRODUCTION We consider the following 4th order variational

作者王烈衡

机构地区 Computing Center

出处《Chinese Science Bulletin》 SCIE EI CAS 1989年第24期2028-2033,共6页

基金 Project supported by the National Natural Science Foundation of China

关键词 BOUNDARY value problem FINITE element APPROXIMATION VARIATIONAL inequality. boundary value problem finite element approximation variational inequality.

分类号 N [自然科学总论]

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1王烈衡.曲率障碍下一个四阶变分不等式的Morley元逼近[J].计算数学,1990,12(3):279-284. 被引量：9
2王烈衡.位移障碍下一个四阶变分不等式的非协调元逼近[J].计算数学,1990,12(4):352-356. 被引量：6
3石东洋,陈绍春,获原一郎.位移障碍下四阶变分不等式问题的非协调有限元一般误差估计式[J].计算数学,2003,25(1):99-106. 被引量：5
4王烈衡.位移障碍下一个四阶变分不等式的某些强间断非协调元逼近[J].计算数学,1992,14(1):98-101. 被引量：3
5石东洋,陈绍春.QUASI-CONFORMING FINITE ELEMENT APPROXIMATION FOR A FOURTH ORDER VARIATIONAL INEQUALITY WITH DISPLACEMENT OBSTACLE[J].Acta Mathematica Scientia,2003,23(1):61-66. 被引量：3
6石东洋,吴景珠,宋士仓.位移障碍下一个四阶变分不等式的双参数有限元逼近(英文)[J].工程数学学报,2003,20(4):31-37. 被引量：2

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7林群.FINITE ELEMENT ERROR EXPANSION FOR NONUNIFORM QUADRILATERAL MESHES[J].Systems Science and Mathematical Sciences,1989,2(3):275-282.

Chinese Science Bulletin

1989年第24期

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A FINITE ELEMENT APPROXIMATION FOR A 4TH ORDER VARIATIONAL INEQUALITY 被引量：1

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