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On the formulation of a multi-layered composite pipe finite element with an arbitrary variable wall thickness-Part 1: Static postbuckling analysis with unstable large deformation

机译:壁厚任意变化的多层复合管有限元的编制第1部分:不稳定大变形的静态后屈曲分析

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A multi-layered composite pipe finite element is developed, in which the wall thickness and the reference surface of each layer can be arbitrary functions of circumferential and axial directions. The kinematics of this multi-layered composite pipe element is set up. Explicit formulations for the Jacobian matrix and its determinant are obtained. The high-order modal displacement test/trial function are applied. To satisfy the compatibility condition between adjacent layers, the interface traction DOF (degree of freedom) is induced and the mixed formulation is obtained. The Dirac's Delta function defined on the interfaces is used as the interpolation function of the traction field. The static condensation technique is applied so that the DOFs of traction are eliminated on the element level. The implementation details of the nonlinear finite element for the multi-layered composite pipe element are also presented. Large deformation and finite strain are both considered. The UL (Updated Lagrangian) form is applied. This multi-layered composite pipe element is applied to solve the multi-layered pipe buckling problem. The results are compared with those from ANSYS.
机译:开发了一种多层复合管有限元,其中每层的壁厚和基准面可以是周向和轴向的任意函数。设置了此多层复合管元件的运动学。获得了雅可比矩阵及其行列式的显式公式。应用高阶模态位移测试/试验功能。为了满足相邻层之间的相容性条件,引入界面牵引力DOF(自由度)并获得混合配方。接口上定义的Dirac Delta函数用作牵引场的插值函数。应用了静态凝结技术,以消除牵引力的自由度。还介绍了多层复合管元件非线性有限元的实现细节。都考虑了大变形和有限应变。将使用UL(更新的拉格朗日)表格。该多层复合管件用于解决多层管的屈曲问题。将结果与ANSYS的结果进行比较。

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