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A semi-analytical approach on the effect of external lateral pressure on free vibration of joined sandwich aerospace composite conical-conical shells

机译:外部侧向压力对夹层航空复合材料圆锥形圆锥壳自由振动影响的半解析方法

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This paper investigates the free vibrational behaviors of joined composite sandwich conical-conical shells under external lateral pressure. The corresponding equations are derived based on the first order shear deformation theory (FSDT). Herewith, free vibration equations are extracted via applying Hamilton's principle and considering initial mechanical stresses solved by static equilibrium equations. To establish the continuity of two conical shells, compatibility of displacements and stress resultants are satisfied at the junctions. The generalized differential quadrature (GDQ) method is adopted to discretize the governing equations for each conical segment, together with related boundary and continuity conditions in a meridian direction. In order to verify the results as well as representing the convergence of the presented approach, some pieces of case studies are accomplished. These studies provide a better exhibition of lateral pressure, cone angles and shell thickness influences on the free vibration of joined composite sandwich conical shells with various boundary conditions. Then, the effect of four different types of materials which are more applicable in pressurized environments such as underwater and submarine structures, i.e. polyetheretherketon (PEEK), polycarbonate (PC), solid propylene (SPP), and high density polyimide foam (HDPF) are investigated for the core layer. Critical buckling pressure in the present approach is obtained when the natural frequency takes the value of zero for the lowest pressure. Finally, the values of lateral pressure are selected considering the critical buckling pressure to avoid buckling occurrence. (C) 2019 Elsevier Masson SAS. All rights reserved.
机译:本文研究了在外部侧向压力作用下复合复合材料夹心圆锥形圆锥壳的自由振动行为。基于一阶剪切变形理论(FSDT)推导了相应的方程式。因此,通过应用汉密尔顿原理并考虑静态平衡方程求解的初始机械应力,可以提取自由振动方程。为了建立两个圆锥壳的连续性,在连接处满足位移和应力合成的兼容性。采用广义微分正交(GDQ)方法离散化每个圆锥形段的控制方程,以及子午线方向上的相关边界和连续性条件。为了验证结果并代表所提出方法的收敛性,完成了一些案例研究。这些研究更好地展示了侧向压力,锥角和壳厚度对结合的复合夹心圆锥壳在各种边界条件下的自由振动的影响。然后,在水下和海底结构等加压环境中更适用的四种不同类型的材料的效果即为聚醚醚酮(PEEK),聚碳酸酯(PC),固体丙烯(SPP)和高密度聚酰亚胺泡沫(HDPF)研究核心层。当固有频率在最低压力下取零值时,将获得本方法中的临界屈曲压力。最后,考虑临界屈曲压力来选择侧向压力的值,以避免发生屈曲。 (C)2019 Elsevier Masson SAS。版权所有。

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