3-RPS并联机构运动学及奇异性分析

Yongfeng Wang, Shuncheng Fan, Xiaojun Zhang, Guangda Lu, Guoru Zhao
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引用次数: 3

摘要

提出了一种3-RPS圆弧棱镜并联机构,该机构具有一个运动平台、一个固定平台和三个分支运动链。每个分支运动链由旋转副R、圆弧移动副P和球面关节s组成,旋转副的轴线相互相交共面,两轴线夹角为60°。利用螺旋理论对机构的运动度、逆解和工作空间进行了分析。该机构具有三个自由度,与运动平台的旋转中心为三条直线的交点,三条直线穿过每个圆弧杆的中心和球面关节的中心,该交点随运动平台的姿态而变化。在此基础上,得到了雅可比约束矩阵、雅可比驱动矩阵和雅可比总体矩阵,分析了固定旋转点或固定位姿下运动平台位姿的奇异位姿构型。研究结果为该并联机构的运动学和动力学研究提供了理论依据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Kinematics and singularity analysis of a 3-RPS parallel mechanism
The 3-RPS parallel mechanism with arc prismatic pairs is presented, this mechanism possesses a moving platform, a fixed platform, and three limb kinematic chains. Each limb kinematic chain consists of revolute pair R, a arc prismatic pair P, and a spherical joint S. The axis of revolute pairs are intersect each other and coplanar, the angle between two axes is 60°. Mobility, inverse solution and workspace of mechanism are analyzed via screw theory. This mechanism with three degrees of freedom, and the rotational center of moving platform is an intersection point of three straight lines, which passing through each center of arc rod and the center of spherical joint, and this intersection point changes with the posture of the moving platform. Furthermore, the Jacobian constraint matrix, the Jacobian actuation matrix and the Jacobian overall matrix are obtained, the singularity configurations of pose of moving platform are analyzed by a fixed rotation point or a fixed pose. The result provides a theoretical basis for kinematics and dynamics of this parallel mechanism.
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