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Finite element solution of stress and flexural strength of functionally graded doubly curved sandwich shell panel

机译:功能分级双弯曲夹层壳板的应力和弯曲强度有限元溶液

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The finite solutions of deflection and the corresponding in-plane stress values of the graded sandwich shallow shell structure are computed in this research article via a higher-order polynomial shear deformation kinematics. The shell structural equilibrium equation is derived using the variational principle in association with a nine noded isoprametric element (nine degrees of freedom per node). The deflection values are computed via an own customized MATLAB code including the current formulation. The stability of the current finite element solutions including their accuracies have been demonstrated by solving different kind of numerical examples. Additionally, a few numerical experimentations have been conducted to show the influence of different design input parameters (geometrical and material) on the flexural strength of the graded sandwich shell panel including the geometrical configurations.
机译:通过高阶多项式剪切变形运动学在本研究制品中计算了偏转的有限解和分级夹层浅壳结构的相应面内应力值。 壳结构平衡方程使用与九个点开的异丙胺(每个节点的九度自由度)相关联的变分原理来得出。 通过包括当前制定的自定义MATLAB代码来计算偏转值。 通过求解不同种类的数值实施例,已经证明了包括其精度的当前有限元溶液的稳定性。 另外,已经进行了几种数值实验以显示不同设计输入参数(几何和材料)对包括几何配置的渐变夹层壳板的弯曲强度的影响。

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