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Non-linear dynamics of flexible multibody systems

机译:柔性多体系统的非线性动力学

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摘要

In this work we set to examine several important issues pertinent to currently very active research area of the finite element modeling of flexible multibody system dynamics. To that end, we first briefly introduce three different model problems in non-linear dynamics of flexible 3D solid, a rigid body and 3D geometrically exact beam, which covers the vast majority of representative models for the particular components of a multibody system. The finite element semi-discretization for these models is presented along with the time-discretization performed by the mid-point scheme. In extending the proposed methodology to modeling of flexible multibody systems, we also present how to build a systematic representation of any kind of joint connecting two multibody components, a typical case of holonomic con-traint, as a linear superposition of elementary constraints. We also indicate by a chosen model of rolling contact, an example of non-holonomic constraint, that the latter can also be included within the proposed framework. An important aspect regarding the reduction of computational cost while retaining the consistency of the model is also addressed in terms of systematic use of the rigid component hypothesis, mass lumping and the appropriate application of the explicit-implicit time-integration scheme to the problem on hand. Several numerical simulations dealing with nonlinear dynamics of flexible multibody systems undergoing large overall motion are presented to further illustrate the potential of presented methodology. Closing remarks are given to summarize the recent achievements and point out several directions for future research.
机译:在这项工作中,我们着手研究与柔性多体系统动力学有限元建模的当前非常活跃的研究领域有关的几个重要问题。为此,我们首先简要介绍柔性3D实体,刚体和3D几何精确梁的非线性动力学中的三个不同的模型问题,其中涵盖了多体系统特定组件的绝大多数代表性模型。提出了这些模型的有限元半离散化以及中点方案执行的时间离散化。在将所提出的方法扩展到柔性多体系统的建模时,我们还介绍了如何建立连接两个多体组件的任何一种关节的系统表示,这是完整的整体约束的典型情况,作为基本约束的线性叠加。我们还通过选择的滚动接触模型(非完整约束的示例)表明,后者也可以包含在建议的框架中。关于降低计算成本同时保持模型一致性的一个重要方面,还通过系统地使用刚性成分假设,质量集总以及显式-隐式时间积分方案对当前问题的适当应用来解决。 。提出了几个数值模拟来解决柔性多体系统经历大的整体运动的非线性动力学,以进一步说明所提出方法的潜力。闭幕词总结了最近的成就,并指出了未来研究的几个方向。

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