3-DOF球面并联机器人运动学标定研究

Alexandre Lê, F. Rouillier, D. Chablat, Guillaume Rance
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引用次数: 1

摘要

本文研究了一种具有无限滚动能力的球形并联机器人(SPM)。重点是这些机构的运动学,特别是考虑到不确定性(例如概念和制造参数,措施)及其传播。如果我们想要正确地控制我们的机器人,而在其工作空间中没有任何不良行为(例如奇点的影响),这些考虑是至关重要的。在本文中,我们将考虑两种不同的方法来研究感兴趣的机器人的运动学和奇异性:符号和半数值。通过这样做,我们可以在考虑给定参数的不确定性的情况下,计算出工作空间和关节空间中的无奇点区域。在这个区域内,我们可以使用任意控制律来对机器人的上平台进行惯性稳定。
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On the Certification of the Kinematics of 3-DOF Spherical Parallel Manipulators
This paper aims to study a specific kind of parallel robot: Spherical Parallel Manipulators (SPM) that are capable of unlimited rolling. A focus is made on the kinematics of such mechanisms, especially taking into account uncertainties (e.g. on conception & fabrication parameters, measures) and their propagations. Such considerations are crucial if we want to control our robot correctly without any undesirable behavior in its workspace (e.g. effects of singularities). In this paper, we will consider two different approaches to study the kinematics and the singularities of the robot of interest: symbolic and semi-numerical. By doing so, we can compute a singularity-free zone in the work- and joint spaces, considering given uncertainties on the parameters. In this zone, we can use any control law to inertially stabilize the upper platform of the robot.
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