李保坤, 郭永存, 曹毅. 六自由度Gough-Stewart并联机构的姿态能力[J]. 北京工业大学学报, 2016, 42(5): 641-649. DOI: 10.11936/bjutxb2015020044
    引用本文: 李保坤, 郭永存, 曹毅. 六自由度Gough-Stewart并联机构的姿态能力[J]. 北京工业大学学报, 2016, 42(5): 641-649. DOI: 10.11936/bjutxb2015020044
    LI Baokun, GUO Yongcun, CAO Yi. Orientation-capability Analysis of Gough-Stewart Parallel Mechanism With Six-degrees of Freedom[J]. Journal of Beijing University of Technology, 2016, 42(5): 641-649. DOI: 10.11936/bjutxb2015020044
    Citation: LI Baokun, GUO Yongcun, CAO Yi. Orientation-capability Analysis of Gough-Stewart Parallel Mechanism With Six-degrees of Freedom[J]. Journal of Beijing University of Technology, 2016, 42(5): 641-649. DOI: 10.11936/bjutxb2015020044

    六自由度Gough-Stewart并联机构的姿态能力

    Orientation-capability Analysis of Gough-Stewart Parallel Mechanism With Six-degrees of Freedom

    • 摘要: 为了优化并联机构的构型参数,以单位四元数为姿态参数构建Gough-Stewart并联机构位于给定位置处的具有一般符号形式的三维姿态奇异轨迹表达式,并给出机构姿态奇异曲面的三维图形化描述. 分析机构姿态奇异轨迹的性质,给出无奇异姿态空间的概念并说明其存在的必然性. 定义具有规则形状的无奇异姿态球的体积为姿态能力,并将其作为衡量机构无奇异姿态空间体积大小的一项重要指标. 探究机构构型参数和位置参数对姿态能力的影响情况并建立性能图谱. 研究表明:单位四元数可以有效地应用于该类型并联机构的姿态奇异和姿态能力描述.

       

      Abstract: A general symbolic expression for representing the three-dimensional orientation-singularity locus of the Gough-Stewart parallel mechanism for a given position was obtained and the three-dimensional view of the orientation-singularity locus was described by using the unit quaternion as the orientation parameters. The orientation-singularity locus property of the mechanism was analyzed. Conception of the orientation-singularity-free void was advanced and the necessity of existence of the orientation-singularity-free void was illustrated. The orientation capability that was the singularity-free ball with regular shape was defined and used as an important performance index for measuring the volume of the orientation-singularity-free void. The influence of the geometry parameters and the position parameters of the mechanism on the orientation-capability was further explored and the atlases were constructed. Investigation shows that the unit quaternion can be efficiently used to represent the orientation-singularity and orientation-capability the class of the parallel mechanisms.

       

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