具有可变运动结构的可变形多体系统的空间动力学。第2部分。速度转换

C. W. Chang, A. Shabana
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引用次数: 16

摘要

提出了一种受拓扑变化和碰撞影响的可变形多体系统的空间运动学和动力学分析方法。提出了一种考虑物体间连通性变化引起的空间系统拓扑变化的分段区间分析方案。采用有限元方法对系统中的变形体进行离散化,并利用有限的变形模态集来表征系统的振动。即使存在无限多的可变形体轴排列,由于使用有限数量的变形模式,可能会遇到计算困难。因此,必须仔细选择可变形体参考点,并相应地随着系统拓扑结构的变化,为另一个构型空间提供新的基,开发一组空间接口条件或相容条件,这些条件使用一组非线性代数方程来表述。这些方程的解唯一地定义了系统运动结构改变后的可变形多体系统的空间构型。本研究提出的技术已应用于机械臂和武器系统等多个技术系统。关键词:空间运动学;动态分析;可变形多体系统;区间分析方案;非线性代数方程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Spatial dynamics of deformable multibody systems with variable kinematic structure. Part 2. Velocity transformation
Abstract : A method of the spatial kinematic and dynamic analysis of deformable multibody systems subject to topology changes and impacts is presented. A pieced interval analysis scheme that accounts for the change in the spatial system topology due to the changes on the connectivity between bodies is developed. Deformable bodies in the system are discretized using the finite element method and accordingly a finite set of deformation modes is employed to characterize the system vibration. Even though there are infinitely many arrangements for deformable body axes, computational difficulties may be encountered due to the use of a limited number of deformation modes. Therefore, the deformable body references have to be carefully selected, and accordingly as the system topology changes, new bases for the configuration space to another, a set of spatial interface conditions or compatibility conditions that are formulated using a set of nonlinear algebraic equations are developed. The solution of these equations uniquely define the spatial configuration of the deformable multibody system after the change in the system kinematic structure. The techniques proposed in this research are applied to several technological system such as robotic manipulators and weapon systems. Keywords: Spatial kinematics; Dynamic analysis; Deformable multibody systems; Interval analysis scheme; Nonlinear algebraic equations.
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