Pekris Solomon, Williams Robert D, Atkins Thibaud, Georgilas Ioannis, Bailey Nicola
Department of Mechanical Engineering, University of Bath, Bath, United Kingdom.
Department of Engineering, King's College London, London, United Kingdom.
Front Robot AI. 2024 Apr 16;11:1358857. doi: 10.3389/frobt.2024.1358857. eCollection 2024.
Compliant mechanisms, especially continuum robots, are becoming integral to advancements in minimally invasive surgery due to their ability to autonomously navigate natural pathways, significantly reducing collision severity. A major challenge lies in developing an effective control strategy to accurately reflect their behavior for enhanced operational precision. This study examines the trajectory tracking capabilities of a tendon-driven continuum robot at its tip. We introduce a novel feedforward control methodology that leverages a mathematical model based on Cosserat rod theory. To mitigate the computational challenges inherent in such models, we implement an implicit time discretization strategy. This approach simplifies the governing equations into space-domain ordinary differential equations, facilitating real-time computational efficiency. The control strategy is devised to enable the robot tip to follow a dynamically prescribed trajectory in two dimensions. The efficacy of the proposed control method was validated through experimental tests on six different demand trajectories, with a motion capture system employed to assess positional accuracy. The findings indicate that the robot can track trajectories with an accuracy within 9.5%, showcasing consistent repeatability across different runs. The results from this study mark a significant step towards establishing an efficient and precise control methodology for compliant continuum robots. The demonstrated accuracy and repeatability of the control approach significantly enhance the potential of these robots in minimally invasive surgical applications, paving the way for further research and development in this field.
柔顺机构,尤其是连续体机器人,由于其能够自主导航自然路径,显著降低碰撞严重程度,正成为微创手术进步的不可或缺的一部分。一个主要挑战在于开发一种有效的控制策略,以准确反映其行为,提高操作精度。本研究考察了一种肌腱驱动连续体机器人末端的轨迹跟踪能力。我们引入了一种新颖的前馈控制方法,该方法利用基于柯塞尔弹性杆理论的数学模型。为了减轻此类模型固有的计算挑战,我们实施了一种隐式时间离散化策略。这种方法将控制方程简化为空间域常微分方程,提高了实时计算效率。该控制策略旨在使机器人末端能够在二维空间中跟踪动态规定的轨迹。通过对六种不同需求轨迹进行实验测试,采用运动捕捉系统评估位置精度,验证了所提出控制方法的有效性。研究结果表明,该机器人能够以9.5%以内的精度跟踪轨迹,在不同运行中展现出一致的可重复性。本研究结果朝着为柔顺连续体机器人建立高效精确的控制方法迈出了重要一步。所展示的控制方法的精度和可重复性显著提高了这些机器人在微创手术应用中的潜力,为该领域的进一步研究和开发铺平了道路。