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A Translational Three-Degrees-of-Freedom Parallel Mechanism With Partial Motion Decoupling and Analytic Direct Kinematics

机译:具有部分运动去耦和分析直接运动学的平移三度自由度的平行机制

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摘要

According to the topological design theory and the method of parallel mechanism (PM) based on position and orientation characteristic (POC) equations, this paper studied a three-degrees-of-freedom (3-DOF) translational PM that has three advantages, i.e., (i) it consists of three fixed actuated prismatic joints, (ii) the PM has analytic solutions to the direct and inverse kinematic problems, and (iii) the PM is of partial motion decoupling property. First, the main topological characteristics, such as the POC, degree-of-freedom, and coupling degree, were calculated for kinematic modeling. Thanks to these properties, the direct and inverse kinematic problems can be readily solved. Further, the conditions of the singular configurations of the PM were analyzed, which corresponds to its partial motion decoupling property.
机译:根据拓扑设计理论和基于位置和取向特性(POC)方程的并联机构(PM)方法,本文研究了三种自由度(3-DOF)平移PM,其具有三个优点,即 (i)它由三个固定的致动棱柱形关节组成,(ii)PM对直接和反向运动问题的分析解决方案,(iii)PM是部分运动去耦性能。 首先,针对运动学建模计算了主要拓扑特性,例如POC,自由度和偶联程度。 由于这些属性,可以很容易解决直接和反向运动问题。 此外,分析了PM的单个配置的条件,其对应于其部分运动去耦性能。

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