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Reissner板问题的有限元广义混合法
Generalized mixed finite elements method of reissner plates
【摘要】 用一般弹性体的广义混合变分原理 ,导出了适合 Reissner板弯曲问题的广义混合变分原理及其有限元广义混合法。算例说明 ,该有限元模式的刚度可以改变 ,比常规位移法的精度高 ,同时还能克服常规 Reissner板位移元用于计算薄板时所出现的“剪切自锁”现象 ,计算结果稳定。最后分析该法能够克服“剪切自锁”现象的原因。
【Abstract】 Using the generalized mixed variational principle (GMVP) of elastic mechanics, GMVP of Reissner plates is derived, and generalized mixed finite elements method (GMFEM) of Reissner plates is established too. The numerical examples show that the stiffness of GMFEM could be changed, and show that GMFEM could be used in analyzing Reissner plates and thin plates at the same times and no locking occurs. The cause why GMFEM can conquer locking phenomenon is discussed.
【关键词】 广义混合变分原理;
有限元广义混合法;
剪切自锁;
分裂因子;
【Key words】 generalized mixed variational principle; generalized mixed finite elements method; shear locking; splitting factor;
【Key words】 generalized mixed variational principle; generalized mixed finite elements method; shear locking; splitting factor;
- 【文献出处】 计算力学学报 ,CHINESE JOURNAL OF COMPUTATIONAL MECHANICS , 编辑部邮箱 ,2000年02期
- 【分类号】O342
- 【被引频次】14
- 【下载频次】133