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Analytic Singularity Analysis of a 4-DOF Parallel Robot Based on Jacobian Deficiencies

机译:基于雅可比缺陷的四自由度并联机器人的解析奇异性分析

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In this paper, analytic singularity analysis of a 4-DOF parallel robot H4 is addressed. Since a parallel manipulator consisting of several serial chains has complex singularities in the workspace, the determination of singular configurations is very important in design, trajectory planning, and control. The classical method to determine singular configurations is to find the determinant of the Jacobian matrix. However, the Jacobian matrix of a parallel manipulator is complex in general and thus it is not easy to find the determinant of the Jacobian matrix. Therefore, we focus on the analytic singularity analysis of a 4-DOF parallel robot H4 using Jacobian deficiencies. A subset of the whole singularities and the intuitively predictable ones are only derived using Jacobian matrix deficiency. Three type singularities, i.e., overmobility, undermobility and combined singularities, have been presented.
机译:在本文中,解决了四自由度并联机器人H4的解析奇异性分析。由于由多个串行链组成的并行操纵器在工作空间中具有复杂的奇异性,因此在设计,轨迹规划和控制中确定奇异构型非常重要。确定奇异构型的经典方法是找到雅可比矩阵的行列式。然而,并联操纵器的雅可比矩阵通常是复杂的,因此要找到雅可比矩阵的行列式并不容易。因此,我们专注于使用雅可比缺陷的四自由度并联机器人H4的解析奇点分析。整体奇异性的一部分和直观上可预测的奇异性仅使用雅可比矩阵缺陷导出。已经提出了三种类型的奇点,即,过度运动,运动不足和组合奇点。

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