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首页> 外文期刊>Journal of applied mathematics >A Statistical Approach to the Forward Kinematics Nonlinearity Analysis of Gough-Stewart Mechanism
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A Statistical Approach to the Forward Kinematics Nonlinearity Analysis of Gough-Stewart Mechanism

机译:Gough-Stewart机构正运动学非线性分析的统计方法

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Both the forward and backward kinematics of the Gough-Stewart mechanism exhibit nonlinear behavior. It is critically important to take account of this nonlinearity in some applications such as path control in parallel kinematics machine tools. The nonlinearity of inverse kinematics is straightforward and has been first studied in this paper. However the nonlinearity of forward kinematics is more challenging to be considered as there is no analytic solution to the forward kinematic solution of the mechanism. A statistical approach including the Bates and Watts measures of nonlinearity has been employed to investigate the nonlinearity of the forward kinematics. The concept of standard sphere has been used to check the significance of the nonlinearity of the mechanism. It is demonstrated that the length of the region, defined as the linear approximation of the lifted line, has a significant impact on the nonlinearity of the mechanism.
机译:Gough-Stewart机构的正向运动学和反向运动学都表现出非线性行为。在某些应用中,例如在并联运动学机床中的路径控制中,必须考虑到这种非线性,这一点至关重要。逆运动学的非线性很简单,并且已经在本文中进行了首次研究。但是,正向运动学的非线性更具挑战性,因为该机构的正向运动学解决方案没有解析解。一种统计方法,包括非线性的贝茨和瓦特度量,已用于研究正向运动学的非线性。标准球体的概念已用于检查该机制非线性的重要性。结果表明,定义为提升线的线性近似值的区域长度对机构的非线性具有重大影响。

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