雅可比矩阵与行列式
运动学
并联机械手
计算机科学
反向动力学
螺旋理论
职位(财务)
控制理论(社会学)
逆动力学
自由度(物理和化学)
动力学(音乐)
反向
运动学方程
正向运动学
机制(生物学)
机器人运动学
数学
应用数学
机器人
人工智能
几何学
经典力学
物理
控制(管理)
经济
量子力学
声学
移动机器人
财务
作者
Wenhao Wang,Na Wang,Xiaoyong Wu
标识
DOI:10.1177/17298806221132077
摘要
Modeling and analysis of inverse kinematics and dynamics for a novel parallel manipulator are established in this article. The manipulator is a spatial mechanism, which consists of six identical kinematic chains connecting to the moving platform. Firstly, screw theory is applied to compute the degree of freedom of this manipulator. Then the inverse position is achieved based on the homogeneous coordinate transformation principle while motion law of the moving platform is given. Furthermore, the first-order influence coefficient method is employed to obtain the Jacobian matrices of the considered manipulator and the links, so do the velocities. Afterward, the rigid-body dynamics model is derived from the Lagrange formulation. To obtain the integrated inverse dynamics model, an approach for simplified flexible dynamics analysis is proposed. Finally, simulations are conducted to compute the position and driving force of this considered manipulator, which validate the new method simultaneously.
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