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A geometrically exact beam finite element for curved thin-walled bars with deformable cross-section

机译:具有可变形横截面的弯曲薄壁条的几何精确束有限元

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This paper presents a geometrically exact beam finite element for curved and twisted thin-walled bars undergoing large displacements and finite rotations, combined with cross-section in-plane and out-of-plane (warping) deformation. The underlying formulation is based on a previous work by the authors Goncalves et al. (2010), which is now improved and extended for the pre-curved/twisted case. Cross-section deformation is allowed for by adding kinematic DOFs, the so-called "cross-section deformation modes", which are obtained using Generalised Beam Theory. All expressions required to implement the proposed finite element are derived. For validation purposes, several numerical examples are presented and discussed. In each case, the results obtained with the proposed element and refined shell finite element models are compared, and an excellent agreement is found. In particular, it is demonstrated that the proposed element predicts very accurately the spatial behaviour of curved beams undergoing complex coupling between large displacements, finite rotations and cross-section deformation. (C) 2021 ElsevierB.V. All rights reserved.
机译:本文介绍了正在进行大型位移和有限旋转的弯曲和扭曲薄壁条的几何精确梁有限元,与平面内的横截面和面外(翘曲)变形相结合。基础制定基于作者Goncalves等人的先前工作。 (2010),现在改善并为预弯曲/扭曲案例延伸。通过加入运动型DOF,可以使用广义光束理论获得所谓的“横截面变形模式”来允许横截面变形。导出实现提出的有限元所需的所有表达式。为了验证目的,提出并讨论了几个数值示例。在每种情况下,比较了用所提出的元素和精制壳有限元模型获得的结果,并找到了一个很好的协议。特别地,证明所提出的元件非常准确地预测到大型位移,有限旋转和横截面变形之间进行复杂耦合的弯曲梁的空间行为。 (c)2021 elsevierb.v。版权所有。

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