控制重构
刚度
运动学
螺旋理论
拓扑(电路)
机制(生物学)
斯图尔特站台
奇点
路径(计算)
刚度矩阵
切线刚度矩阵
计算机科学
控制理论(社会学)
数学
结构工程
数学分析
工程类
物理
经典力学
人工智能
控制(管理)
组合数学
嵌入式系统
程序设计语言
量子力学
作者
Jingjing You,Fengfeng Xi,Huiping Shen,Jieyu Wang,Xiaolong Yang
标识
DOI:10.1016/j.mechmachtheory.2021.104329
摘要
A new approach is put forward to enhance the stiffness of parallel mechanisms by topological reconfiguration. First, a novel 6-DOF Stewart-type parallel mechanism is designed and analyzed. This mechanism can be reconfigured into three topological configurations, each permitting one rotational motion by means of lockable prismatic joints. Then, an overall rotational stiffness matrix is analytically deduced by relating the external loads exerted on the end-effector to the magnitude of the induced micro-angular displacements. It is proved that the minimum eigenvalue of this matrix can serve as a stiffness index of the parallel mechanism. Subsequently, an optimization objective function is developed for stiffness enhancement through topological reconfiguration, and a singularity-free path planning model for full mobility motion control is formulated. Finally, numerical simulations are provided to compare the stiffness index values of the unlocked and locked mechanisms. The results show that the stiffness of the latter is substantially larger than that of the former, thereby demonstrating the effectiveness of the proposed approach.
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