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首页> 外文期刊>Mathematical Problems in Engineering >Free Vibration Analysis of Fibre-Metal Laminated Beams via Hierarchical One-Dimensional Models
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Free Vibration Analysis of Fibre-Metal Laminated Beams via Hierarchical One-Dimensional Models

机译:纤维金属层合梁的自由振动分析的一维分层模型

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摘要

This paper presents a free vibration analysis of beams made of fibre-metal laminated beans. Due to its attractive properties, this class of composites has gained more and more importance in the aeronautic field. Several higher-order displacements-based theories as well as classical models (Euler-Bernoulli's and Timoshenko's ones) are derived, assuming Carrera's Unified Formulation by a priori approximating the displacement field over the cross section in a compact form. The governing differential equations and the boundary conditions are derived in a general form that corresponds to a generic term in the displacement field approximation. The resulting fundamental term, named "nucleus", does not depend upon the approximation order N, which is a free parameter of the formulation. A Navier-type, closed form solution is used. Simply supported beams are, therefore, investigated. Slender and short beams are considered. Three- and five-layer beams are studied. Bending, shear, torsional, and axial modes and frequencies are presented. Results are assessed for three-dimensional FEM solutions obtained by a commercial finite element code using three-dimensional elements showing that the proposed approach is accurate yet computationally effective.
机译:本文介绍了由纤维金属层压豆制成的梁的自由振动分析。由于其吸引人的性能,这类复合材料在航空领域中越来越重要。推导了几种基于高阶位移的理论以及经典模型(Euler-Bernoulli和Timoshenko的理论),并假设Carrera的统一公式是通过先验地以紧凑形式逼近横截面的位移场来进行的。控制微分方程和边界条件以与位移场近似中的通用项相对应的一般形式导出。所得的称为“核”的基本项不取决于近似阶数N,后者是公式的自由参数。使用Navier型封闭式解决方案。因此,研究了简单支撑的梁。考虑细长梁和短梁。研究了三层和五层梁。介绍了弯曲,剪切,扭转和轴向模式及频率。通过使用三维元素的商业有限元代码获得的三维有限元解决方案的结果进行了评估,表明所提出的方法是准确的,但在计算上是有效的。

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  • 来源
    《Mathematical Problems in Engineering》 |2018年第7期|2724781.1-2724781.12|共12页
  • 作者单位

    Univ Luxembourg, 6 Ave Fonte, L-4364 Esch Sur Alzette, Luxembourg;

    Luxembourg Inst Sci & Technol, 5 Ave Hauts Fourneaux, L-4362 Esch Sur Alzette, Luxembourg;

    Luxembourg Inst Sci & Technol, 5 Ave Hauts Fourneaux, L-4362 Esch Sur Alzette, Luxembourg;

    Univ Luxembourg, 6 Ave Fonte, L-4364 Esch Sur Alzette, Luxembourg;

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