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Nonlinear mechanics of a slender beam composited by three-directional functionally graded materials

机译:由三向功能分级材料构成的细长梁的非线性力学

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In view of some advanced facilities such as aerospace and marine structures are often suffered by multidirectional loads in engineering, especially for slender structures undergoing large deformation and catastrophic failure, we use the three-directional (3D) functionally graded materials (FGMs) to fabricate the slender beams to resist 3D loads and study the nonlinear mechanics to provide an insight reference for possible applications. Assume the materials properties as continuously varying with an arbitrary function in three directions, the governing equation is derived based on Hamilton's principle and geometric nonlinearity. The generalized differential quadrature method (GDQM) combined with an iterative technique is employed to calculate the nonlinear critical buckling load for predicting the dynamics. The Galerkin technique with the homotopy analysis method is utilized for determining the closed-form solutions to the nonlinear frequencies. Some numerical examples are presented to explore the effects of the physical parameters such as 3D FG indexes on the nonlinear mechanical behaviors in detail. It is found that the three directional FG indexes can tune the mechanical performance of the beam, such as improving on the load-bearing capacity and enhancing in the flexibility of dynamic design, which is tremendously different from nonlinear behaviors of 2D and 1D FGMs beams.
机译:鉴于某些先进的设施,例如航空航天和海洋结构通常受到工程中的多向载荷,特别是对于正在进行大变形和灾难性故障的细长结构,我们使用三方向(3D)功能分级材料(FGM)来制造细长梁以抵抗3D负载并研究非线性力学,为可能的应用提供洞察参考。假设材料属性以三个方向在三个方向上连续变化,基于Hamilton的原理和几何非线性导出控制方程。使用与迭代技术组合的广义差分正交方法(GDQM)用于计算用于预测动态的非线性关键屈曲负载。具有同型分析方法的Galerkin技术用于确定非线性频率的闭合溶液。提出了一些数值示例以详细探讨了在非线性机械行为上的物理参数如3D FG指标的影响。结果发现,三个定向FG指标可以调节光束的机械性能,例如改善承载能力,并在动态设计的灵活性方面提高,这与2D和1D FGMS光束的非线性行为产生极大的不同。

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