柔性空间并联机器人动态特性分析与验证

Qingyun Zhang, Xinhua Zhao, Tengda Dai
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引用次数: 0

摘要

为研究柔性3-RRRU空间并联机器人的动力学特性,利用Adams软件建立了3-RRRU空间并联机器人运动链中刚性连杆和空间柔性连杆的耦合动力学模型。为了验证所建立的耦合模型的正确性,对比分析了全刚性3-RRRU空间并联机器人和柔性3-RRRU空间并联机器人的正运动学结果。基于耦合模型,讨论了驱动转矩、弹性模量和应力。以及应力分布对柔性3-RRRU空间并联机器人的影响。结果表明,在相同条件下,两种模型中末端执行器几何中心轨迹基本相同,但由于空间柔性连杆产生的弹性变形,耦合模型中末端执行器在x、y、z方向的轨迹会产生波动。最大浮动值分别为3.57 mm、2.96 mm和2.05 mm;因此,分别对刚柔耦合空间并联机器人进行合理的建模至关重要。从耦合模型可以看出,系统的最大应力主要集中在空间柔性连杆和与刚性连杆相连的关节的几何中心,驱动力矩不对称,为结构优化提供了数据参考;弹性模量越大,耦合效应越明显,导致系统振荡增强。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analysis and Verification of Dynamic Characteristics of Flexible Spatial Parallel Robot
To study the dynamic characteristics of the flexible 3-RRRU spatial parallel robot, the coupling dynamic model of the 3-RRRU spatial parallel robot with both rigid and spatial flexible links in the kinematic chain was established by Adams software. In order to verify the correctness of the established coupling model, the positive kinematic results of the fully rigid 3-RRRU spatial parallel robot and the flexible 3-RRRU spatial parallel robot are compared and analyzed. Based on the coupling model, the driving torque, elastic modulus, and stress are discussed. And the effect of stress distribution on the flexible 3-RRRU spatial parallel robot. The results show that under the same conditions, the trajectory of the geometric center of the end-effector in the two types of models is basically the same, but due to the elastic deformation generated by the spatial flexible link, the trajectory of the end-effector in the coupled model in the x, y, and z directions will fluctuate. The maximum floating values are 3.57 mm, 2.96 mm and 2.05 mm; respectively, therefore, a reasonable modeling of rigid-flexible coupling spatial parallel robots is essential. It can be seen from the coupling model that the maximum stress of the system is mainly concentrated on the geometric center of the spatial flexible link and the joint connected to the rigid link, and the driving torque is asymmetry, which provides a data reference for structural optimization; the greater the elastic modulus, the more obvious the coupling effects, which leads to the enhanced system oscillation.
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