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Parallel computation approaches for flexible multibody dynamics simulations

机译:灵活的多体动力学仿真的并行计算方法

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摘要

Finite element based formulations for flexible multibody systems are becoming increasingly popular and as the complexity of the configurations to be treated increases, so does the computational cost. It seems natural to investigate the applicability of parallel processing to this type of problems; domain decomposition techniques have been used extensively for this purpose. In this approach, the computational domain is divided into non-overlapping sub-domains, and the continuity of the displacement field across sub-domain boundaries is enforced via the Lagrange multiplier technique. In the finite element literature, this approach is presented as a mathematical algorithm that enables parallel processing. In this paper, the divided system is viewed as a flexible multibody system, and the sub-domains are connected by kinematic constraints. Consequently, all the techniques applicable to the enforcement of constraints in multibody systems become applicable to the present problem. In particular, it is shown that a combination of the localized Lagrange multiplier technique with the augmented Lagrange formulation leads to interesting solution strategies.
机译:用于柔性多体系统的基于有限元的公式变得越来越流行,并且随着要处理的配置的复杂性增加,计算成本也随之增加。研究并行处理对此类问题的适用性似乎是很自然的。领域分解技术已被广泛用于此目的。在这种方法中,将计算域划分为不重叠的子域,并且通过Lagrange乘数技术来实现跨子域边界的位移场的连续性。在有限元文献中,这种方法是作为支持并行处理的数学算法提出的。在本文中,分割的系统被看作是一个灵活的多体系统,并且子域通过运动学约束被连接起来。因此,适用于在多体系统中实施约束的所有技术都适用于当前问题。特别地,表明了局部拉格朗日乘数技术与增强的拉格朗日公式的组合导致了有趣的求解策略。

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