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Accuracy and stiffness analysis of a 3-RRP spherical parallel manipulator

机译:3-RRP球形并联机械手的精度和刚度分析

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In this paper, accuracy and stiffness analysis of a 3-RRP spherical parallel manipulator (SPM) (Enferadi and Tootoonchi, A novel spherical parallel manipulator: Forward position problem, singularity analysis and isotropy design, Robotica, vol. 27, 2009, pp. 663-676) with symmetrical geometry is investigated. At first, the 3-RRP SPM is introduced and its inverse kinematics analysis is performed. Isotropic design, because of its design superiority, is selected and workspace of the manipulator is obtained. The kinematics conditioning index (KCI) is evaluated on the workspace. Global conditioning index (GCI) of the manipulator is calculated and compared with another SPM. Unlike traditional stiffness analysis, the moving platform is assumed to be flexible. A continuous method is used for obtaining mathematical model of the manipulator stiffness matrix. This method is based on strain energy and Castigliano's theorem. The mathematical model is verified by finite element model. Finally, using mathematical model, kinematics stiffness index (KSI), and global stiffness index (GSI) are evaluated.
机译:在本文中,对3-RRP球形并联机械手(SPM)的精度和刚度进行了分析(Enferadi和Tootoonchi,一种新型的球形并联机械手:前向位置问题,奇异性分析和各向同性设计,Robotica,第27卷,2009年,pp。研究了具有对称几何形状的663-676)。首先,介绍了3-RRP SPM并进行了逆运动学分析。各向同性设计由于其设计优势而被选择,并获得了机械手的工作空间。运动学条件指数(KCI)在工作区上评估。计算机械手的全局调节指数(GCI),并将其与另一个SPM进行比较。与传统的刚度分析不同,移动平台被认为是灵活的。使用连续方法获得机械臂刚度矩阵的数学模型。该方法基于应变能和Castigliano定理。通过有限元模型对数学模型进行了验证。最后,使用数学模型评估运动学刚度指数(KSI)和整体刚度指数(GSI)。

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