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Singularity Analysis of the Redundant Robot with the Structure of Three Consecutive Parallel Axes

机译:三个连续平行轴结构的冗余机器人的奇异性分析

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摘要

A method based on matrix partitioning is presented to analyze the singularity of a redundant robot with the structure of three consecutive parallel axes. Unchanging robot singularity, an appropriate reference system and a reference point of the end-effector are chosen to simplify the analytical form of the Jacobian matrix. Thereafter, the reason why a 3 × 3 zero matrix exists in the simplified Jacobian matrix is analyzed specifically, and according to this characteristic, the Jacobian matrix is reconstructed by matrix transformation. On this basis, the Jacobian matrix is partitioned into four submatrixes whose degradation conditions will be discussed. In the light of these degradation conditions, the singularity conditions and singular directions of the redundant robot can be obtained. The correctness of the proposed singularity analysis method for the redundant robot with the structure of three consecutive parallel axes is verified through calculation examples.
机译:提出了一种基于矩阵分区的方法,以分析具有三个连续平行轴的结构的冗余机器人的奇异性。 选择不变的机器人奇异性,选择适当的参考系统和末端效应器的参考点,以简化雅各族基质的分析形式。 此后,特别地分析了3×3零矩阵存在的原因,并根据该特征分析,并根据该特征,通过矩阵变换来重建雅加诺矩阵。 在此基础上,雅各比矩阵被划分为四个子矩阵,其退化条件将被讨论。 鉴于这些劣化条件,可以获得冗余机器人的奇点状况和奇异方向。 通过计算实施例验证了具有三个连续平行轴结构的冗余机器人的所提出的奇异性分析方法的正确性。

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