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首页> 外文期刊>Journal of Computational and Nonlinear Dynamics >Structural and Continuum Mechanics Approaches for a 3D Shear Deformable ANCF Beam Finite Element: Application to Buckling and Nonlinear Dynamic Examples
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Structural and Continuum Mechanics Approaches for a 3D Shear Deformable ANCF Beam Finite Element: Application to Buckling and Nonlinear Dynamic Examples

机译:3D剪切可变形ANCF梁有限元的结构和连续力学方法:在屈曲和非线性动力学示例中的应用

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摘要

For the modeling of large deformations in multibody dynamics problems, the absolute nodal coordinate formulation (ANCF) is advantageous since in general, the ANCF leads to a constant mass matrix. The proposed ANCF beam finite elements in this approach use the transverse slope vectors for the parameterization of the orientation of the cross section and do not employ an axial nodal slope vector. The geometric description, the degrees of freedom, and a continuum-mechanics-based and a structural-mechanics-based formulation for the elastic forces of the beam finite elements, as well as their usage in several static problems, have been presented in a previous work. A comparison to results provided in the literature to analytical solution and to the solution found by commercial finite element software shows accuracy and high order convergence in statics. The main subject of the present paper is to show the usability of the beam finite elements in dynamic and buckling applications.
机译:对于多体动力学问题中的大变形建模,绝对节点坐标公式(ANCF)是有利的,因为通常,ANCF导致质量矩阵恒定。在这种方法中,拟议的ANCF束有限元将横向斜率矢量用于横截面方向的参数化,并且不采用轴向节点斜率矢量。几何描述,自由度以及梁有限元的弹性力的基于连续力学和结构力学的公式,以及它们在若干静态问题中的用法,已经在以前提出。工作。与文献中提供的结果与解析解以及由商业有限元软件找到的解的比较表明,静力学具有较高的准确性和高阶收敛性。本文的主要主题是展示梁有限元在动态和屈曲应用中的可用性。

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