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KINEMATIC ANALYSIS AND SINGULARITY LOCI OF SPATIAL FOUR-DEGREE-OF-FREEDOM PARALLEL MANIPULATORS

机译:空间四维自由度平行操纵器的运动分析与奇异性基因座

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The kinematic analysis and the determination of the singularity loci of spatial four-degree-of-freedom parallel manipulators with prismatic or revolute actuators are discussed in this article. After introducing the architecture of the spatial parallel four-degree-of-freedom manipulators, algorithms for the solution of the inverse kinematic problem are provided for the two kinds of manipulators considered. Two different methods are presented for the derivation of the velocity equations and the corresponding Jacobian matrices are derived. The numerical determination of the workspace boundaries is then briefly discussed. Finally, the determination of the singularity loci is performed using the velocity equations and examples are given to illustrate the results obtained. Spatial four-degree-of-freedom parallel manipulators can be used in several robotic applications as well as in fight simulators. The determination of their singularity loci is a very important design issue.
机译:本文讨论了具有棱镜或旋转致动器的空间四自由度平行机械剂的运动分析和确定。 在引入空间平行四维自由度机械手的架构之后,为两种考虑的操纵器提供了用于反向运动问题的解决方案的算法。 提出了两种不同的方法,用于速度方程的推导,并且导出相应的雅略族矩阵。 然后简要讨论工作空间边界的数值确定。 最后,使用速度方程来执行奇点基因座的确定,并给出实施例来说明所获得的结果。 空间四维自由度并行机械手可用于多个机器人应用以及战斗模拟器中。 他们的奇点基因座的确定是一个非常重要的设计问题。

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