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Numerical investigation on the nonlinear flexural behaviour of wrapped glass/epoxy laminated composite panel and experimental validation

机译:包裹玻璃/环氧层压复合板非线性弯曲行为的数值研究及实验验证

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In this work, the geometrically nonlinear deflection responses of glass/epoxy composite flat/curved shell panel structure have been analysed theoretically with the help of three different displacement field kinematics and Green-Lagrange strain-displacement relation. In this analysis, the numerical models are developed based on two higher-order shear deformation mid-plane kinematics and one simulation model with the help of commercial finite element package (ANSYS). The present mathematical model is general in the sense that it includes all the nonlinear higher-order terms arising due to Green-Lagrange strain-displacement relation to capture the exact flexural strength of the laminated structure. The present nonlinear model is so generic that it can be easily extended for solving different kinds of geometrical configurations (spherical, cylindrical, elliptical, hyperboloid and plate). The equilibrium equation of the transversely loaded panel is achieved by minimizing total potential energy expression and discretized using the suitable finite element steps. The required deflection values are computed numerically via a homemade MATLAB code in conjunction with Picard's iterative method. Consequently, the stability of the present numerical solutions has been established through the convergence test and validated by comparing the results with those available published results. In addition, the transverse deflections are obtained experimentally via three-point bend test and utilized for the comparison purpose to demonstrate the significance of the newly developed higher-order finite element model.
机译:在这项工作中,借助于三种不同的位移场运动学和格林-拉格朗日应变-位移关系,从理论上分析了玻璃/环氧树脂复合平板/弯曲壳面板结构的几何非线性挠曲响应。在此分析中,基于两个高阶剪切变形中平面运动学和一个基于商业有限元软件包(ANSYS)的仿真模型,开发了数值模型。当前的数学模型是通用的,因为它包含了所有由于Green-Lagrange应变-位移关系而产生的非线性高阶项,以捕获层压结构的确切抗弯强度。当前的非线性模型是如此通用,以至于可以很容易地扩展为求解不同种类的几何形状(球形,圆柱形,椭圆形,双曲面和板形)。横向荷载板的平衡方程是通过使总势能表达式最小化来实现的,并使用适当的有限元步长进行离散化。所需的挠度值是通过自制的MATLAB代码结合Picard的迭代方法以数值方式计算的。因此,本数值解的稳定性已经通过收敛性测试建立,并且通过将结果与可用的公开结果进行比较而得到验证。此外,横向挠度是通过三点弯曲试验通过实验获得的,并用于比较目的,以证明新开发的高阶有限元模型的重要性。

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