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Integration of Large Deformation Finite Element and Multibody System Algorithms

机译:大变形有限元和多体系算法的集成

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This paper presents an overview of research and development efforts that are currently being devoted to integrate large deformation finite element formulations with flexible multibody system algorithms. The goal is to develop computer simulation capabilities for the analysis of physics and engineering models with significant details. The successful development of such new and integrated algorithms will also allow modeling and simulation of systems that cannot be solved using existing computer algorithms and codes. One of the main difficulties encountered in this integration process is attributed to the fact that the solution procedures used in finite element codes differ significantly from those used in general-purpose flexible multibody system codes. Finite element methods employ the corotational formulations that are often used with incremental solution procedures. Flexible multibody computer codes, on the other hand, do not, in general, use incremental solution procedures. Three approaches are currently being explored by academic institutions and the software industry. In the first approach, gluing algorithms that aim at performing successful simulations by establishing an interface between existing codes are used. Using different coordinates and synchronizing the time stepping are among several challenging problems that are encountered when gluing algorithms are used. In the second approach, multibody system capabilities are implemented in existing finite element algorithms that are based on large rotation vector formulations. For the most part, corotational formulations and incremental solution procedures are used in this case. In the third approach, a new large deformation finite element formulation that can be successfully implemented in flexible multibody system computer algorithms that employ nonincremental solution procedures is introduced. The approach that is now being developed in several institutions is based on the finite element absolute nodal coordinate formulation. Such a formulation can be systematically implemented in general-purpose flexible multibody system computer algorithms. Nonlinear constraint equations that describe mechanical joints between different bodies can be formulated in terms of the absolute coordinates in a straightforward manner. The coupling between the motion of rigid, flexible, and very flexible bodies can also be accurately described. The successful integration of large deformation finite element and multibody system algorithms will lead to a new generation of computer codes that can be systematical and efficiently used in the analysis of many engineering applications.
机译:本文概述了目前正在致力于与柔性多体系系统算法集成大变形有限元制剂的研发工作的概述。目标是开发计算机仿真功能,以分析具有重要细节的物理和工程模型。这种新的和集成算法的成功开发还允许使用现有计算机算法和代码来解决无法解决的系统的建模和仿真。在该集成过程中遇到的主要困难之一归因于有限元代码中使用的解决方案程序与通用灵活多体系系统代码中使用的解决方案有显着不同。有限元方法采用通常与增量溶液程序一起使用的荧光性配方。另一方面,灵活的多体电脑代码通常使用增量解决方案程序。学术机构和软件行业目前正在探索三种方法。在第一种方法中,使用旨在通过在现有代码之间建立接口来执行成功模拟的胶合算法。使用不同的坐标并同步时间踩踏是使用胶合算法时遇到的若干具有挑战性的问题。在第二种方法中,多体系系统能力在现有的有限元算法中实现,该算法基于大的旋转矢量制剂。在大多数情况下,在这种情况下使用了光学制剂和增量解决方案程序。在第三种方法中,介绍了一种新的大变形有限元制剂,其可以在柔性多体系计算机算法中成功实现,该柔性多体系计算机算法中采用非折叠解决方案程序。现在在若干机构中开发的方法是基于有限元绝对节点坐标配方。可以在通用柔性多体系计算机算法中系统地实现这种配方。描述不同体之间的机械接头的非线性约束方程可以以直接的方式在绝对坐标方面配制。也可以精确地描述刚性,柔性和非常柔性的体的运动之间的耦合。大变形有限元和多体系系统算法的成功集成将导致新一代计算机代码,可以在许多工程应用的分析中进行系统和有效地使用。

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