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Kinematics, Singularity Study and Optimization of an Innovative Spherical Parallel Manipulator with Large Workspace

机译:大型工作空间创新球形平行机械手的运动学,奇异性研究与优化

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摘要

A novel design for three degree of freedom (DoF) mechanical arm, i.e. a 3-PUS/S Spherical Parallel Manipulator (SPM) with three rotational motions is proposed in this article. In addition, its kinematic equations, singularity and design optimization are studied according to its application. The proposed parallel robot that has three legs with three prismatic joints can rotate about Z-axis unlimitedly. Therefore, the manipulator has large workspace and good flexibility, hence being attractive to study. To complete the kinematic analysis of the manipulator, three stages are considered as follows. At the first, the kinematics of the SPM is explained to obtain the positions, velocities, and accelerations. Furthermore, the Jacobian and Hessian matrices of the 3-PUS/S Parallel Manipulator are derived. The results are verified by the use of CAD and Adams software. Next, the Jacobian matrix obtained from the kinematic equations is utilized to study the different types of singularities. Finally, the optimum dimensions of the manipulator based on kinematic and singularity features are studied by Genetic Algorithm (GA), and the Global Condition Index (GCI) is maximized. The results help the designers to achieve an ideal geometry for the parallel manipulator with good workspace and minimum singularity.
机译:在本文中提出了一种新颖的三种自由度(DOF)机械臂,即具有三个旋转运动的3型球形平行操纵器(SPM)。此外,其运动学方程,奇点和设计优化是根据其应用研究的。具有三个具有三个棱镜接头的三个腿的所提出的并联机器人可以无限地旋转Z轴。因此,操纵器具有大的工作空间和良好的灵活性,因此有吸引力。为了完成操纵器的运动学分析,三个阶段被认为如下。首先,解释了SPM的运动学以获得位置,速度和加速度。此外,推导出3-PU / S并行机械手的雅可比和Hessian矩阵。结果通过使用CAD和ADAMS软件来验证。接下来,利用来自运动方程获得的雅各比矩阵来研究不同类型的奇点。最后,通过遗传算法(GA)研究了基于运动学和奇异性特征的机械手的最佳尺寸,并最大化全局条件指数(GCI)。结果帮助设计人员为平行机械手的理想几何形状,具有良好的工作空间和最小奇点。

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