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KINEMATICS OF A 3-DOF TRANSLATIONAL PARALLEL MECHANISM WITH 3-PRPaR TOPOLOGY

机译:具有3-PRPaR拓扑的三自由度平移并联机构的运动学

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摘要

From the standpoint of kinematics, we present a type of three-dof pure spatial translational parallel mechanism with 3-PRPaR topology as an alternative to design automation devices and a regional structure of a six-dof hybrid parallel platform. First, we describe the structural properties of mechanism and analyze its kinematic mobility. It is verified that a pure translational motion does exist through the coordinate transformation technique and the well-known D-H parametric notations. Then, we proceed with the forward and inverse kinematic analysis and derive their analytical closed-form solutions by the matrix algebra method. For the confirmation of the derived equations, some numerical examples are also taken. Furthermore, with the help of the forward kinematics, we derive the workspace in the analytical form. Finally, taking account of the overall Jacobian matrix provides the condition number and the identification of singular configuration is explored based on direct and inverse kinematics Jacobian matrix.
机译:从运动学的角度来看,我们提出了一种具有3-PRPaR拓扑的三自由度纯空间平移并行机制,作为设计自动化设备的替代方案和六自由度混合并行平台的区域结构。首先,我们描述了机构的结构特性,并分析了其运动学迁移率。通过坐标变换技术和众所周知的D-H参数表示法可以证明存在纯平移运动。然后,我们进行正向运动学和逆向运动学分析,并通过矩阵代数法推导它们的解析闭合解。为了确认导出的方程式,还采用了一些数值示例。此外,借助正向运动学,我们以解析形式导出了工作空间。最后,考虑了整个雅可比矩阵提供的条件数,并基于正反向运动学雅可比矩阵探索了奇异构型的识别。

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