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Cartesian workspace optimization of Tricept parallel manipulator with machining application

机译:Tricept并联机械手的直角坐标工作空间优化与加工应用

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摘要

In this research work, the maximum Cartesian workspace of a Tricept parallel robot with two rotational and one translational degrees of freedom was investigated. Generally, the Cartesian workspace identifies the maximum size of a work-piece, specifying its cubic x, y and z dimensions, on which the milling machine could perform operations. However, the workspace of a robot can be considered in its task space, such as psi x theta x z for the Tricept Parallel Kinematic Mechanism (PKM). A novel homogeneous Jacobian matrix which transforms joint space velocity vector into end-effector Cartesian velocity vector has been generated named as a Cartesian Jacobian matrix. Using the indices derived from the homogeneous Cartesian Jacobian matrix, i.e. the maximum singular values and local conditioning indices, the manipulator is designed to reach the Cartesian workspace with rapid positioning rates as well as with singularity avoidance.
机译:在这项研究工作中,研究了具有两个旋转和一个平移自由度的Tricept并联机器人的最大笛卡尔工作空间。通常,直角坐标工作区会确定工件的最大尺寸,并指定其立方x,y和z尺寸,铣床可以在其上执行操作。但是,可以在机器人的任务空间中考虑机器人的工作空间,例如Tricept并联运动机构(PKM)的psi x theta x z。产生了一个新颖的齐次雅可比矩阵,该矩阵将关节空间速度矢量转换为末端执行器笛卡尔速度矢量,称为笛卡尔雅可比矩阵。使用从齐次笛卡尔雅可比矩阵得出的指标(即最大奇异值和局部条件指标),将操纵器设计为以快速定位速率以及避免奇点到达笛卡尔工作空间。

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