摘要
基于计及横剪效应的非线性弹性壳理论,建立了Relssner型的增量TotalLagrang变分泛函,由此建立了杂交应力有限元列式。数值分析表明,该列式在壳体的几何非线性和后屈曲分析中都有较好的收敛性和计算精度。
Basing on the nonlinear elastic theory of shells including shear effects,aReissner-type incremental TL functional is derived. On such basis,aformulation of hybrid stress finite element for seometrically nonlinearshell is developed.The formulation exhibits favorably remarkableconvergence and accuracy via numerical examination of geometricallynonlinear and post-puckling problenis.
出处
《西南交通大学学报》
EI
CSCD
北大核心
1994年第5期453-459,共7页
Journal of Southwest Jiaotong University
基金
国家教委博士学科点基金
关键词
几何非线性
有限元法
壳体
shell
geometrically nonlinear
hybrid stress finite elements