用于可扩展和可弯曲连续机器人的灵活头部跟随运动规划

Te Li, Guoqing Zhang, Xinyuan Li, Xu Li, Haibo Liu, Yongqing Wang
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引用次数: 0

摘要

连续机器人具有高长径比和柔性结构的特点,在密闭和不规则环境中的各种应用中显示出巨大的潜力。由于运动模式的组合、多种解决方案的存在以及复杂障碍物约束的存在,这些机器人的运动规划极具挑战性。为了解决连续体机器人在线灵活运行的难题,我们提出了一种灵活的头部跟随运动规划方法,适用于可扩展和可弯曲的连续体机器人。首先,我们为可扩展和可弯曲的连续机器人建立了一个片状恒定曲率(PCC)运动学模型。文章提出了自适应辅助点模型和更新头部跟随运动关键节点的方法,以增强对不同曲率路径的精确跟踪能力。此外,文章还将调整机器人局部关节姿态的策略集成到头部跟随运动规划方法中,这有利于实现局部区域的安全避障。文章最后介绍了多组运动模拟实验和原型实验的结果。研究表明,本文提出的算法能有效导航并调整姿态以避开障碍物,满足了在线操作的实时需求。单步求解的平均时间为 4.41×10-5 s,圆形路径的平均跟踪精度为 7.8928 mm。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Flexible head-following motion planning for scalable and bendable continuum robots

Continuum robots, which are characterized by high length-to-diameter ratios and flexible structures, show great potential for various applications in confined and irregular environments. Due to the combination of motion modes, the existence of multiple solutions, and the presence of complex obstacle constraints, motion planning for these robots is highly challenging. To tackle the challenges of online and flexible operation for continuum robots, we propose a flexible head-following motion planning method that is suitable for scalable and bendable continuum robots. Firstly, we establish a piecewise constant curvature (PCC) kinematic model for scalable and bendable continuum robots. The article proposes an adaptive auxiliary points model and a method for updating key nodes in head-following motion to enhance the precise tracking capability for paths with different curvatures. Additionally, the article integrates the strategy for adjusting the posture of local joints of the robot into the head-following motion planning method, which is beneficial for achieving safe obstacle avoidance in local areas. The article concludes by presenting the results of multiple sets of motion simulation experiments and prototype experiments. The study demonstrates that the algorithm presented in this paper effectively navigates and adjusts posture to avoid obstacles, meeting the real-time demands of online operations. The average time for a single-step solution is 4.41×105 s, and the average tracking accuracy for circular paths is 7.8928 mm.

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CiteScore
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