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Vibration characteristics of functionally graded material plate with various boundary constraints using higher order shear deformation theory

机译:应用高阶剪切变形理论的具有边界约束的功能梯度材料板的振动特性

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This paper deals with the vibration characteristics of shear deformable functionally graded material (FGM) plates. The theoretical models are based on Taylor's series expansion of in-plane and transverse displacements in thickness coordinate defining the plate deformations. Poisson's ratio of the FGM plates are assumed to be constant, whereas the effective mechanical properties i.e. Young's moduli and material densities vary continuously in thickness coordinate according to the volume fraction of constituents. A C-0 continuous isoparametric finite element formulation has been employed to accomplish the results, and the accuracy of the formulation is demonstrated by comparing with the available literature. Parametric study has been performed for volume fraction indices, thickness ratios, aspect ratio and various boundary constraints. Natural frequencies of the FGM plates with various unconventional boundary constraints have also been presented. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文探讨了可剪切功能梯度材料(FGM)板的振动特性。理论模型是基于泰勒在厚度方向上的平面位移和横向位移的级数展开来定义板的变形的。假定FGM板的泊松比是恒定的,而有效的机械性能,即杨氏模量和材料密度在厚度坐标中根据组分的体积分数连续变化。已经使用C-0连续等参有限元公式来完成结果,并且通过与现有文献进行比较来证明公式的准确性。已经对体积分数指数,厚度比,纵横比和各种边界约束进行了参数研究。还提出了具有各种非常规边界约束的FGM板的固有频率。 (C)2016 Elsevier Ltd.保留所有权利。

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