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Efficient dynamic formulation for corotational 2D beams

机译:高效动态配方对光学2D梁

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The corotational finite element approach is a well known method to develop nonlinear beam elements in case of large displacements and small deformations. Many authors used this method to investigate the nonlinear dynamic analysis of planar beams. Nevertheless, concerning the derivation of the inertia terms, most of the approaches found in the literature adopted either a lumped mass matrix or linear local interpolations (which gives the classical linear and constant Timoshenko mass matrix), although local cubic interpolations were used to derive the elastic force vector and tangent stiffness matrix. In this paper, a new corotational formulation for dynamic nonlinear analysis is presented. Cubic interpolations are used to derive both the inertia and elastic terms. Several examples of elastic beam with large displacements show that the proposed approach is more efficient than using classical mass matrices found in literature.
机译:光学有限元方法是在大型位移和小变形的情况下开发非线性梁元件的众所周知的方法。许多作者使用这种方法来研究平面梁的非线性动力学分析。然而,关于惯性术语的推导,文献中发现的大多数方法采用总矩阵或线性局部插值(其给出了经典线性和恒定的Timoshenko质量矩阵),尽管使用局部立方体插值来导出弹力矢量和切线刚度基质。本文介绍了一种新的动态非线性分析的荧光性配方。立方体间隔用于导出惯性和弹性术语。具有大型位移的弹性光束的几个例子表明,该方法比在文献中发现的经典大规模矩阵更有效。

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