Serial-robot Wrist-singularity Mitigation Along Alternative Optimally Adjusted Paths

IF 1.7 4区 计算机科学 Q3 AUTOMATION & CONTROL SYSTEMS Journal of Dynamic Systems Measurement and Control-Transactions of the Asme Pub Date : 2021-11-01 DOI:10.1115/1.4051253
P. Milenkovic
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引用次数: 1

Abstract

Adjusting the displacement path of a serial robot encountering the wrist singularity to pass either through the singularity or around it mitigates its adverse effects. Both such path adjustments are commonly called singularity avoidance and are applied here to either a spherical or an offset wrist. These adjustments avoid high joint rates that can occur at singularity encounter. A recent through-the singularity method limits joint rates and accelerations in the robot with either a spherical or offset wrist when conducting a constant rate of traversal of the tool manipulated by the robot. A kinematic model adding multiple virtual joints allows a modified high-order path-following algorithm to maintain accurate tool position while achieving an optimal level of tool deviation in orientation. Whereas a path reversal resulting from a turning-point type singularity had been revealed for an offset wrist over a finite range of close-approach, these conditions are met when connecting the isolated path segments. Procedures are developed here with this capability for an around-the-singularity path. Choosing between the through and around-singularity alternatives offers the overall optimum.
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串联机器人腕部奇点沿备选最优调整路径的缓解
调整串联机器人在遇到腕部奇点时的位移路径,使其通过或绕过奇点,可以减轻其不利影响。这两种路径调整通常被称为避免奇点,适用于球面或偏置腕关节。这些调整避免了在奇点相遇时可能出现的高关节速率。最近的一种通过奇点方法限制了机器人的关节速率和加速度,无论是球面手腕还是偏置手腕,当机器人操纵的工具进行恒定速率的遍历时。添加多个虚拟关节的运动学模型允许改进的高阶路径跟踪算法保持准确的刀具位置,同时实现最佳的刀具方向偏差水平。然而,由于拐点型奇点导致的路径反转已经在有限的接近范围内被发现,当连接孤立的路径段时满足这些条件。这里开发的程序具有绕过奇点路径的这种能力。在贯穿奇点和绕奇点之间进行选择提供了整体的最佳选择。
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来源期刊
CiteScore
3.90
自引率
11.80%
发文量
79
审稿时长
24.0 months
期刊介绍: The Journal of Dynamic Systems, Measurement, and Control publishes theoretical and applied original papers in the traditional areas implied by its name, as well as papers in interdisciplinary areas. Theoretical papers should present new theoretical developments and knowledge for controls of dynamical systems together with clear engineering motivation for the new theory. New theory or results that are only of mathematical interest without a clear engineering motivation or have a cursory relevance only are discouraged. "Application" is understood to include modeling, simulation of realistic systems, and corroboration of theory with emphasis on demonstrated practicality.
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