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SINGULARITY ANALYSIS OF THE 4 RUU PARALLEL MANIPULATOR USING GRASSMANN-CAYLEY ALGEBRA

机译:基于格拉斯曼-凯利代数的4 RUU并联机器人奇异性分析

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This paper deals with the singularity analysis of four degrees of freedom parallel manipulators with identical limb structures performing Schon flies motions, namely, three independent translations and one rotation about an axis of fixed direction. The 6×6 Jacobian matrix of such manipulators contains two lines at infinity among its six Plucker vectors. Some points at infinity are thus introduced to formulate the superbracket of Grassmann-Cayley algebra, which corresponds to the determinant of the Jacobian matrix. By exploring this superbracket, all the singularity conditions of such manipulators can be enumerated. The study is illustrated through the singularity analysis of the 4-RUU parallel manipulator.
机译:本文研究了具有相同肢体结构,执行Schon蝇运动的四个自由度并联机械手的奇异性分析,即三个独立的平移和围绕固定方向轴的一个旋转。这种操纵器的6×6雅可比矩阵在其六个Plucker向量中包含无穷大的两条线。因此,引入无穷大的一些点以公式化格拉斯曼-凯利代数的超级括号,该超级括号对应于雅可比矩阵的行列式。通过探索这个超级括号,可以列举出此类操纵器的所有奇点条件。通过对4-RUU并联机械手的奇异性分析说明了该研究。

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