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Incremental deformation analysis of shell and corrugated diaphragm based on arbitrary configuration

机译:基于任意配置的壳体和波纹膜片的增量变形分析

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With respect to an arbitrary configuration of a deformed structure, two sets of incremental equations are proposed for the deformation analysis of revolution shells and diaphragms loaded by both lateral pressures and the initial stresses produced in manufacturing. These general equations can be reduced to the simplified Koiter's Reissner-Meissner-Reissner (RMR) equations and the simplified Reissner's equations, when the initial stresses are set to zero.They can also be deduced to the total Lagrange form or the updated Lagrange form, respectively, as the structure is specified as the un-deformed or the former-deformed configurations. These incremental equations can be easily transformed into finite difference forms and solved by common numerical solvers of ordinary differential equations. Some numerical examples are presented to show the applications of the incremental equations to the deep shell of revolution and the corrugated diaphragms used in microelectronical mechanical system (MEMS). The results are in good agreement with those from finite element method (FEM).
机译:对于变形结构的任意配置,提出了两组增量方程式,用于分析旋转壳和膜片受到侧向压力和制造中产生的初始应力的变形。当初始应力设为零时,这些通用方程式可以简化为简化的Koiter的Reissner-Meissner-Reissner(RMR)方程和简化的Reissner方程,也可以推导为总Lagrange形式或更新的Lagrange形式,分别将结构指定为未变形或先前变形的配置。这些增量方程可以轻松地转换成有限差分形式,并可以通过普通微分方程的数值求解器进行求解。给出了一些数值示例,以显示增量方程在微机电系统(MEMS)中使用的旋转深壳和波纹膜片的应用。结果与有限元方法(FEM)的结果吻合良好。

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