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Vibration and buckling behaviours of thin-walled composite and functionally graded sandwich I-beams

机译:薄壁复合材料和功能梯度夹心工字梁的振动和屈曲行为

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摘要

The paper proposes a Ritz-type solution for free vibration and buckling analysis thin-walled composite and functionally graded sandwich I-beams. The variation of material through the thickness of functionally graded beams follows the power-law distribution. The displacement field is based on the first-order shear deformation theory, which can reduce to non-shear deformable one. The governing equations of motion are derived from Lagrange's equations. Ritz method is used to obtain the natural frequencies and critical buckling loads of thin-walled beams for both non-shear deformable and shear deformable theory. Numerical results are compared to those from previous works and investigate the effects of fiber angle, material distribution, span-to-height's ratio, and shear deformation on the critical buckling loads and natural frequencies of thin-walled I-beams for various boundary conditions.
机译:本文提出了一种Ritz型解决方案,用于自由振动和屈曲分析薄壁复合材料和功能梯度夹心工字梁。材料在功能梯度梁的厚度范围内的变化遵循幂律分布。位移场基于一阶剪切变形理论,可以减少到不可剪切变形。运动的控制方程式是从拉格朗日方程式导出的。对于非剪切变形理论和剪切变形理论,都使用Ritz方法获得薄壁梁的固有频率和临界屈曲载荷。将数值结果与以前的工作进行了比较,并研究了在各种边界条件下纤维角度,材料分布,跨高比和剪切变形对薄壁工字梁的临界屈曲载荷和固有频率的影响。

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