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A modified FSDT-based four nodes finite shell element for thermal buckling analysis of functionally graded plates and cylindrical shells

机译:改进的基于FSDT的四节点有限壳单元,用于功能梯度板和圆柱壳的热屈曲分析

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In this paper, the thermal buckling behavior of functionally graded plates and cylindrical shells is investigated. By considering a modified First order Shear Deformation Theory, the governing equations are elaborated. The kernel idea of the proposed model consists on assuming a parabolic distribution of the transverse shear strains across the shell thickness and imposing a zero condition of the transverse shear stresses on the top and bottom surfaces of the shell structure. Four nodes shell elements are adopted to solve the thermal buckling problem. The material properties are assumed to change continuously through the thickness according to a power-law distribution. In order to highlight the potentials of the present formulation, numerical investigations are conducted and compared with results available from the literature. The computation of the critical buckling temperature of structures under non-uniform temperature rise is based on Gauss numerical integration. The effects of material compositions, power law index, thermal loading, boundary conditions and geometrical parameters of shells on the thermal buckling behavior of FGM structures are also examined.
机译:本文研究了功能梯度板和圆柱壳的热屈曲行为。通过考虑修改后的一阶剪切变形理论,阐述了控制方程。所提出模型的核心思想是假设横向剪切应变在壳体厚度上呈抛物线分布,并在壳体结构的顶部和底部表面施加横向剪切应力为零的条件。采用四个节点的壳单元来解决热屈曲问题。假定材料特性根据幂律分布在厚度范围内连续变化。为了突出本发明制剂的潜力,进行了数值研究并将其与可从文献中获得的结果进行比较。非均匀温升下结构的临界屈曲温度的计算基于高斯数值积分。还研究了材料成分,幂律指数,热载荷,壳的边界条件和几何参数对FGM结构的热屈曲行为的影响。

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