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An efficient FE model and LSE method for accurate calculation of transverse stresses in laminated sandwich plates

机译:一种高效的Fe模型和LSE方法,用于精确计算层压夹层板横向应力

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Accurate evaluation of transverse stresses in laminated composites and sandwich plates using 2D FE models involves cumbersome post processing techniques. In this paper a simple and efficient method has been proposed for accurate evaluation of through-the-thickness distribution of transverse stresses in composites and sandwich laminates by using a displacement based C~0 FE model derived from refined higher order shear deformation theory (RHSDT) and a Least Square Error (LSE) method. The C~0 FE model satisfies the inter-laminar shear stress continuity conditions at the layer interfaces and zero transverse shear stress conditions at the top and bottom of the plate. In this model the first derivatives of transverse displacement have been treated as independent variables to circumvent the problem of C~1 continuity associated with the above plate theory (RHSDT). The LSE method is applied to the 3D equilibrium equations of the plate problem at the post-processing stage, after in-plane stresses are calculated by using the above FE model based on RHSDT. Thus the proposed method is quite simple and elegant compared to the usual method of integrating the 3D equilibrium equations at the post-processing stage for the calculation of transverse stresses in a composite laminate. Accuracy of the proposed method is demonstrated in the numerical examples through comparison of the present results with those obtained from different models based on higher order shear deformation theory (HSDT) and 3D elasticity solutions.
机译:在使用二维有限元模型层压复合材料和夹层板横向应力的准确的评价涉及麻烦的后处理技术。本文提出了一种简单而有效的方法已经提出了的准确的评价透厚度通过使用位移在复合材料和夹心层压制品横向应力的分布衍生自基于C〜0的有限元模型精制高阶剪切变形理论(RHSDT)和最小二乘误差(LSE)方法。的C〜0的有限元模型满足在层界面的层状间剪切应力的连续性条件和在所述板的顶部和底部的零个横向剪切应力条件。在这个模型中横向位移的第一衍生物已被视为独立的变量,以避免与上述板理论(RHSDT)相关联的C〜1个连续性的问题。的LSE方法是在后处理阶段施加到板问题的三维平衡方程,后面内应力被通过使用基于RHSDT上述有限元模型来计算。因此相比于在后处理阶段整合的3D平衡方程横向应力的在复合叠层计算的常用方法,该方法是非常简单和典雅。所提出的方法的精确度是通过与基于高阶剪切变形理论(HSDT)和三维弹性解决方案从不同模型得到的那些本发明的结果的比较表明在各数值实施例。

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