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Three-dimensional transient analysis of functionally graded cylindrical shells subjected to asymmetric dynamic pressure

机译:经受不对称动力压力的功能梯度圆柱壳的三维瞬态分析

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This paper presents an efficient and accurate numerical method based on the three-dimensional (3-D) elasticity theory for the transient analysis of functionally graded (FG) hollow cylindrical shells subjected to asymmetric dynamic pressure. The Fourier expansion is employed to describe the displacement components and dynamic pressure in the tangential direction. In addition, the layerwise theory is used to accurately account for the displacement components in the radial direction. The equations of motion and the related boundary conditions are derived using Hamilton’s principle. Then, differential quadrature method (DQM) is implemented to discretize the resulting equations in the both spatial and time domains. The convergence, accuracy and performance of the present method are established through the convergence study and comparison with available results in the literature. Also, the effects of different parameters such as thickness-to-inner radius ratio and boundary conditions on the dynamic behavior of hollow FG cylinders are investigated. The present method can accurately predict transient displacement and stress with less computational efforts.
机译:本文介绍了基于三维(3-D)弹性理论的高效且准确的数值方法,用于经受不对称动态压力的功能梯度(FG)中空圆柱形壳体的瞬态分析。使用傅里叶膨胀来描述位移部件和切向方向上的动态压力。另外,层状理论用于准确地占据径向位移的位移分量。运动方程和相关边界条件使用哈密尔顿的原理得出。然后,实现差分正交方法(DQM)以在两个空间和时间域中离散产生的方程。本方法的收敛性,准确性和性能是通过收敛研究建立的,并与文献中的可用结果进行比较。而且,研究了不同参数,例如厚度到内半径比和边界条件对中空FG汽缸动态行为的影响。本方法可以准确地预测瞬态位移和压力,减少计算努力。

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