基于改进RRT算法的机械臂路径规划
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  • 英文篇名:Manipulator path planning based on improved RRT algorithm
  • 作者:蔡文涛 ; 邓屹 ; 张静 ; 张永波 ; 饶爽 ; 阳康
  • 英文作者:CAI Wentao;DENG Yi;ZHANG Jing;ZHANG Yongbo;RAO Shuang;YANG Kang;School of Information Engineering,Southwest University of Science and Technology;School of Information Science and Technology,China University of Science and Technology;
  • 关键词:机械臂 ; 路径规划算法 ; 快速探索随机树算法(RRT) ; 目标概率偏置与步长控制
  • 英文关键词:manipulator;;path planning algorithms;;rapidly-exploring random tree(RRT) algorithm;;target probability bias and step-size control
  • 中文刊名:CGQJ
  • 英文刊名:Transducer and Microsystem Technologies
  • 机构:西南科技大学信息工程学院;中国科学技术大学信息科学技术学院;
  • 出版日期:2019-05-08
  • 出版单位:传感器与微系统
  • 年:2019
  • 期:v.38;No.327
  • 基金:国家“十三五”核能开发科研资助项目(20161295);; 四川省教育厅资助科研项目(18ZA0492);; 四川省大学生创新创业训练项目(201810619077)
  • 语种:中文;
  • 页:CGQJ201905035
  • 页数:4
  • CN:05
  • ISSN:23-1537/TN
  • 分类号:127-130
摘要
针对快速探索随机树(RRT)路径规划算法缺乏导向性和规划空间增大时算法时间复杂度高的问题,提出一种目标概率偏置与步长控制的改进RRT算法(I-RRT)。I-RRT结合目标概率偏置,以一定概率使采样点偏置为目标点,提高路径规划的导向性,并引入步长控制优化算法,提高运算效率,优化路径。在MATLAB平台建立了算法的仿真实验,结果表明:I-RRT的导向性与算法时间复杂度均优于经典的RRT算法;并在ROS平台上搭建了六自由度机械臂的避障规划与控制实验,实验验证了该算法的有效性。
        An improved rapidly-exploring random tree( I-RRT) algorithm with target probability offset and step size control is proposed to solve the problem that RRT path planning algorithm lacks guidance and has high time complexity when the planning space increases. I-RRT combines with target probability offset,takes a certain probability to offset the sampling point as the target point,improves the directivity of path planning,and introduces step-size control optimization algorithm to improve the operation efficiency and optimize the path. The simulation experiment of the algorithm is established on the platform of MATLAB,and the results show that the directivity and time complexity of I-RRT are better than those of classical RRT algorithm. The obstacle avoidance planning and control experiment of 6-degree of freedom( DOF) manipulator is set up on the platform of ROS,and the validity of the algorithm is verified by the experiment.
引文
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