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Dynamic analysis of thick and thin elliptic shell structures made of laminated composite materials

机译:层状复合材料制成的椭圆壳厚薄结构的动力分析

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Elliptic geometries appear to be important components in engineering practices. The purpose of the present study is to examine the free vibration nature of laminated composite thick and moderately thick elliptic cones, cylinders and plates. A strong form approach, such as the generalized differential quadrature (GDQ) method is employed to carry out the numerical analyses. The geometric description of the structures under consideration is performed through the differential geometry which is a convenient and general mathematical tool to have parametric description of curved structures. Reference solutions are presented for laminated composite thick elliptic shells. 3D finite element models are used for proving the validity and the advantages of the present methodology. Since laminated composite structures are investigated, higher-order theories are considered to capture the nonlinear behavior of the material fibers through the shell thickness. In particular, a hierarchical expansion order of the kinematic displacements is adopted. The expansion order is a function of a free parameter. The numerical solution is found discretizing the dynamic equilibrium equations, written as functions of the displacement parameters, with GDQ method. This technique proved to have several advantages such as stability, accuracy and easy implementation as also demonstrated by the authors in the provided literature. (C) 2015 Elsevier Ltd. All rights reserved.
机译:椭圆几何形状似乎是工程实践中的重要组成部分。本研究的目的是检查层状复合厚和中厚椭圆形圆锥体,圆柱体和板的自由振动特性。采用强形式方法,例如广义差分正交(GDQ)方法进行数值分析。所考虑结构的几何描述是通过微分几何进行的,微分几何是方便且通用的数学工具,可对曲线结构进行参数化描述。提供了层压复合厚椭圆壳的参考解决方案。 3D有限元模型用于证明本方法的有效性和优势。由于已经研究了层状复合结构,因此考虑了更高阶的理论以通过壳厚度捕获材料纤维的非线性行为。特别地,采用运动位移的分层扩展顺序。扩展顺序是自由参数的函数。找到了数值解,用GDQ方法离散化了动态平衡方程,将其写为位移参数的函数。如所提供的文献中的作者所证明的那样,该技术被证明具有诸如稳定性,准确性和易于实施的多个优点。 (C)2015 Elsevier Ltd.保留所有权利。

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