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Isogeometric analysis of composite beams with arbitrary cross-section using dimensional reduction method

机译:用降维法对任意截面的组合梁进行等几何分析

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摘要

A novel isogeometric-based cross-sectional analysis of composite beams with arbitrary cross-section geometry and a onedimensional composite beam model is presented via the concept of dimensional reduction method. In dimensional reduction method, three-dimensional beam problem is decomposed into a two-dimensional beam cross-sectional analysis and a onedimensional beam problem. To achieve this goal, warping displacements should be computed by solving a cross-sectional eigenvalue problem. The cross-sectional analysis is accomplished by spline basis functions to describe unknown warping fields as well as beam cross-section geometry in an isogeometric framework. The present method benefits from the exact geometric definition of beam cross-section, greatly simplifying mesh refinement and better convergence in contrast to classical finite element method. The proposed beam cross-sectional analysis is applied to a variety of beam cross-section configurations with isotropic and anisotropic materials, which show good correlation with the available results in the literature. (C) 2017 Elsevier B.V. All rights reserved.
机译:通过降维方法的概念,提出了一种新型的基于等几何的组合梁截面分析方法,该组合梁具有任意截面几何形状和一维组合梁模型。在降维方法中,将三维束问题分解为二维束截面分析和一维束问题。为了实现这一目标,应通过解决横截面特征值问题来计算翘曲位移。截面分析通过样条基函数完成,以描述未知的翘曲场以及等几何框架中的梁截面几何形状。与经典的有限元方法相比,本方法得益于梁横截面的精确几何定义,大大简化了网格细化,并且收敛性更好。拟议的光束横截面分析被应用于具有各向同性和各向异性材料的各种光束横截面结构,与文献中的可用结果显示出良好的相关性。 (C)2017 Elsevier B.V.保留所有权利。

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