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Forward Kinematics and Singularities of a 3-(rR)PS Metamorphic Parallel Mechanism

机译:3-(RR)PS变质并联机制的前进运动学和奇异性

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A 3-(rR)PS metamorphic parallel mechanism studied in this paper has three configurations and it may switch from one configuration to another by discretely altering the reconfigurable (rR)-joint without disassembly. This paper presents the analysis of forward kinematics and singularities in one out of three configurations. Algebraic geometry approach is used to derive the constraint equations describing the motion of each kinematic chain. Groebner basis is computed over a set of constraint equations to find a univariate polynomial. Solving this univariate polynomial, the solutions of forward kinematics are obtained. Jacobian matrix is derived by taking partial derivative of the constraint equations to investigate singularities. Singularity surface is plotted in Cartesian space together with the tetrahedron, which is the workspace of moving platform.
机译:本文中研究的3-(RR)PS变质并行机构具有三种配置,并且可以通过无分离地改变可重新配置(RR)-joint来从一种配置切换到另一个配置。 本文介绍了三种配置中的一项三种配置中向前运动学和奇点的分析。 代数几何方法用于导出描述每个运动链的运动的约束方程。 Groebner基础被计算在一组约束方程中以找到一个单变量多项式。 解决这一单变量多项式,获得前进运动学的溶液。 通过占据约束方程的部分衍生来研究曲折的曲线矩阵来研究奇点。 奇点表面与四面体的笛卡尔空间一起绘制,这是移动平台的工作空间。

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