遥控操作的奇异鲁棒逆运动学求解器

V. Ortenzi, Naresh Marturi, Vijaykumar Rajasekaran, Maxime Adjigble, R. Stolkin
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引用次数: 6

摘要

研究了逆运动学对工业机器人远程操作中操作者性能的影响。在极端条件下操纵物体时,机器人远程操作通常是首选。在许多应用中,例如,危险和高后果的环境中,操作员不能直接感知机器人的运动,在远程操作重型工业机器人时,只能依靠闭路电视的场景视图来进行态势感知。对IK进行最佳猜测对任务成功率起着重要的作用,并显著增加了操作者的认知负荷。在这种情况下,我们开发了一种新的基于优化的IK求解器,它对机器人的奇异性具有鲁棒性,并帮助操作员生成平滑轨迹。受计算机图形学中用于解决IK问题和设计平滑运动(FABRIK)的成功算法的启发,我们的算法还利用机器人的运动学结构来解耦出了名难的方向和位置IK问题。为了评估该方法的有效性,我们将其性能与常用的基于雅可比伪逆的方法在位置精度和任务空间可达性方面进行了比较。我们还报告了用人体实验对象进行远程操作实验的结果。我们提出的IK算法在任务成功的客观指标和操作员偏好的主观指标上都优于经典的IK方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Singularity-Robust Inverse Kinematics Solver for Tele-manipulation
This paper investigates the effect of inverse kinematics (IK) on operator performance during the telemanipulation of an industrial robot. Robotic teleoperation is often preferred when manipulating objects in extreme conditions. In many applications, e.g., hazardous and high-consequence environments, operators cannot directly perceive the robot motions and have to rely only on CCTV views of the scene for situational awareness while teleoperating the heavy-duty industrial robots. Making best guesses for the IK plays a significant role on the task success rate and increases the operator cognitive load significantly. In this context, we develop a new optimisation-based IK solver that is robust with respect to the robot’s singularities and assists the operator in generating smooth trajectories. Inspired by a successful algorithm used in computer graphics to solve the IK problem and devise smooth movements (FABRIK), our algorithm takes advantage also of the kinematic structure of the robot in order to decouple the notoriously difficult IK problem of orientation and position. To evaluate the effectiveness of the proposed method, we have compared its performance to that of the commonly used Jacobian pseudo inverse-based method in terms of positional accuracy and task-space reachability. We also report the results of telemanipulation experiments with human test-subjects. Our proposed IK algorithm outperforms classical IK methods on both objective metrics of task success, and subjective metrics of operator preference.
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