摘要
由板壳理论及Mindlin假设,导出了旋转厚壳的一阶基本微分方程组。求解时采用了子结构离散变量法。文末给出了算例。
From the theory of plates and shells and the Mindlin assumption,a set of first order differentialequations about the ten state parameters of a thick shell of revolution are derived.The equations arethen solved by using the discrete-variable method.order to improve the accuracy and the digitalsteadibility of the solution,a substructure-Riccati method is proposed.At the end of the paper two ex-amples are presented and the results are compared with those of analytical methods and those of FEM.The examples show that the method has a high accuracy and digital steadibility.
出处
《应用力学学报》
CAS
CSCD
北大核心
1995年第1期33-39,共7页
Chinese Journal of Applied Mechanics
基金
航空青年基金
关键词
旋转厚壳
离散变量法
自由振动
计算
thick shells of revolution,discrete variable method,substructures-Riccati method.