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Three-dimensional semi-analytical model for the static response and sensitivity analysis of the composite stiffened laminated plate with interfacial imperfections

机译:含界面缺陷的复合加筋层合板的静力响应和灵敏度分析的三维半解析模型

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For the stiffened composite laminated plates with interfacial imperfections, the problem of static response and sensitivity analysis was investigated in Hamilton system. Firstly, the meshfree formulation of Hamilton canonical equation for the composite laminated plate with interfacial imperfections was deduced by the linear spring-layer and the state-vector equation theory. And then, based on the equation of plates and stiffeners, governing equation of the composite stiffened laminated plate was assembled by using the spring-layer model again to ensure the compatibility of stresses and the discontinuity of displacements at the interface between plate and stiffeners. At last, a three-dimensional hybrid governing equation was developed for the static response analysis and sensitivity analysis. To demonstrate the excellent predictive capability of this three-dimensional semi-analytical model, several numerical examples were carried out to assess the static responses and static sensitivity coefficients. Good agreement had been achieved between the predictions and the results of finite element code MSCNastran. Extensive numerical results were presented showing the effects of the interfacial stiffness on the response quantities and their sensitivity coefficients. Furthermore, distributions along the thickness direction were also presented for the static responses and the static sensitivity coefficients with respect to the material properties and the shape parameters.
机译:对于具有界面缺陷的加筋复合层合板,在汉密尔顿系统中研究了静力响应和灵敏度分析问题。首先,利用线性弹簧层和状态矢量方程理论,推导了具有界面缺陷的复合层合板的汉密尔顿正则方程的无网格公式。然后,基于板和加劲肋的方程,再次使用弹簧层模型来组装复合加劲层压板的控制方程,以确保应力的兼容性和板与加劲肋之间的界面处位移的不连续性。最后,建立了一个用于静态响应分析和灵敏度分析的三维混合控制方程。为了证明此三维半分析模型的出色预测能力,进行了一些数值示例以评估静态响应和静态灵敏度系数。预测与有限元代码MSCNastran的结果之间达成了很好的一致性。大量的数值结果表明界面刚度对响应量及其敏感系数的影响。此外,还针对材料特性和形状参数的静态响应和静态灵敏度系数,给出了沿厚度方向的分布。

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