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Computational structural analysis of planar multibody systems with lower and higher kinematic pairs

机译:具有较低和较高运动学对的平面多体系统的计算结构分析

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摘要

AbstracKinematic and dynamic modeling of multibody systems requires an initial stage of topological recognition or structural analysis, in which the analyst must identify the model coordinates and a sufficient number of constraint equations to relate them. This initial phase could be solved quickly, safely and automatically, determining the kinematic structure of the multibody system; that is, dividing it into a set of kinematic chains called structural groups. Furthermore, structural groups are widely used for structural synthesis and so, the analysis and design of multibody systems can be integrated into the same software package. On the basis of known graph-analytical methods for structural analysis, a computational method that determines the kinematic structure of a multibody system from its adjacency matrix is developed and evaluated. This method allows the choosing of any type of coordinates (relative, natural or reference point) and the kinematic and dynamic formulations most appropriate for solving the problem. The algorithm has been applied to a large number of mechanical systems of different complexity, offering the same kinematic structure as was obtained through the application of graph-analytical methods.
机译:多体系统的运动学和动力学建模要求拓扑识别或结构分析的初始阶段,在此阶段,分析人员必须识别模型坐标和足够数量的约束方程式以关联它们。可以快速,安全和自动地解决该初始阶段,从而确定多体系统的运动学结构。也就是说,将其分为一组称为结构组的运动链。此外,结构组广泛用于结构合成,因此,多体系统的分析和设计可以集成到同一软件包中。在已知的用于结构分析的图分析方法的基础上,开发并评估了一种计算方法,该方法从其邻接矩阵确定多体系统的运动学结构。这种方法允许选择任何类型的坐标(相对,自然或参考点)以及最适合解决问题的运动学和动态公式。该算法已应用于大量复杂程度不同的机械系统,提供了与通过图分析方法获得的运动学结构相同的运动学结构。

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