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Generalized warping analysis of curved beams by BEM

机译:弯梁的广义翘曲分析

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摘要

In this paper, the analysis of homogenous curved beams of arbitrary cross section (thin- or thick-walled) taking into account the coupling of extension, flexure and torsion, nonuniform warping as well as shear deformation effects (shear lag due to both flexure and torsion) has been studied. The curved beam is subjected to the combined action of arbitrarily distributed or concentrated axial and transverse loading, as well as to bending, twisting and warping moments. Its edges are subjected to the most general boundary conditions. Nonuniform warping distributions are taken into account by employing four independent warping parameters multiplying a shear warping function in each direction and two torsional warping functions, which are obtained by solving corresponding boundary value problems, formulated exploiting the longitudinal local equilibrium equation. Ten one-dimensional boundary value problems are described by second-order differential equations and solved employing the Analog Equation Method (AEM), a boundary element based method, using either constant or quadratic elements for the representation of the adopted fictitious loads. Results are compared with FEM solutions employing curved beam, shell or 3-d solid elements. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文在分析任意横截面(薄壁或厚壁)的均匀弯曲梁时考虑了延伸,挠曲和扭转,不均匀翘曲以及剪切变形效应(由于挠曲和挠曲而引起的剪切滞后)的耦合。扭转)已被研究。弯曲的梁承受任意分布或集中的轴向和横向载荷的联合作用,以及弯曲,扭曲和翘曲力矩。它的边缘要经受最一般的边界条件。通过采用四个独立的翘曲参数乘以在每个方向上的剪切翘曲函数和两个扭转翘曲函数来考虑不均匀的翘曲分布,这两个扭曲的翘曲函数是通过求解相应的边值问题而获得的,并利用纵向局部平衡方程进行了公式化。用二阶微分方程描述了十个一维边值问题,并使用基于边界元素的方法模拟方程法(AEM)来解决,该方法使用常数或二次元素表示所采用的虚拟负载。将结果与采用弯曲梁,壳或3维实体元素的FEM解决方案进行比较。 (C)2015 Elsevier Ltd.保留所有权利。

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