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A nonlinear beam element formulation in the framework of an energy preserving time integration scheme for constrained multibody systems dynamics

机译:约束多体系统动力学的节能时间积分框架下的非线性梁单元公式

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A nonlinear large rotations beam element is presented within the framework of an energy conserving algorithm which was presented in previous works [Lens E, Cardona A, Geradin M. Energy preserving time integration for constrained multibody systems. Multibody System Dyn 2004;l 1:41-61; Lens E. Energy preserving/decaying time integration schemes for multibody systems dynamics. PhD thesis, Universidad Nacional del Litoral, Argentina; 2006]. Flexibility is dealt with easily in energy conserving algorithms only for finite element models with displacement degrees of freedom. However, beam models which have rotation degrees of freedom are more cumbersome to be handled. The beam model which we introduce in this paper has simplifications that lead to quite compact expressions of its different terms. This kind of algorithms has many advantages, both theoretical and practical, because of its unconditional stability which is guaranteed even in the nonlinear regime.
机译:在以前的工作[Lens E,Cardona A,Geradin M.约束多体系统的能量保存时间积分]中提出了一种能量节省算法的框架,提出了一种非线性的大旋转梁单元。多体系统Dyn 2004; 1:41-61; Lens E.多体系统动力学的能量保存/衰减时间积分方案。阿根廷国立民族大学博士学位论文; 2006]。仅在具有位移自由度的有限元模型中,在节能算法中可以轻松处理灵活性。但是,具有旋转自由度的梁模型要处理起来比较麻烦。我们在本文中介绍的梁模型具有简化功能,可以简化其不同项的表达式。这种算法具有无条件的稳定性,即使在非线性状态下也能保证,因此具有许多理论上和实践上的优势。

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