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Higher-order finite element models for the static linear and nonlinear behaviour of functionally graded material plate-shell structures

机译:功能梯度材料板壳结构的静态线性和非线性行为的高阶有限元模型

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摘要

In this work, finite element formulations based on higher order shear deformation theories are used for the nonlinear static analysis of Functionally Graded Material plate-shell type structures. Linear and geometric nonlinear behaviour of the plate-shell type structures are considered. For the nonlinear analysis, the incremental equilibrium path is obtained using the updated Lagrangian procedure and Newton-Raphson incremental-iterative method, incorporating the automatic arc-length method for the cases of snap-through occurrence. The finite element models are based on a non-conforming triangular flat plate/shell element with 3 nodes and 8 or 11 degrees of freedom per node. The solutions of some illustrative plate-shell examples are performed, and the results are presented and discussed with numerical alternative models.
机译:在这项工作中,基于高阶剪切变形理论的有限元公式被用于功能梯度材料板壳型结构的非线性静力分析。考虑了板壳型结构的线性和几何非线性行为。对于非线性分析,使用更新的拉格朗日方法和Newton-Raphson增量迭代方法,并结合了自动弧长方法,可以解决发生突跳的情况,从而获得增量平衡路径。有限元模型基于不合格的三角形平板/壳单元,该单元具有3个节点,每个节点有8或11个自由度。执行了一些示例性板壳示例的解,并使用数值替代模型来介绍和讨论结果。

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