期刊文献+

基于粒子群优化的时间最优机械臂轨迹规划算法 被引量:51

Time-Optimal Trajectory Planning Algorithm for Manipulator Based on PSO
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摘要 根据机械臂运动学约束,提出了关节空间基于粒子群优化(PSO)的时间最优3-5-3多项式插值轨迹规划算法,解决了由于多项式插值轨迹规划具有阶次高、没有凸包性质等缺点,难以应用传统优化方法进行优化的问题.粒子群算法结构简单、参数易调整的特点弥补了多项式阶插值的缺点.直接在优化目标空间搜索,巧妙地避免了粒子群计算构造自变量和因变量的映射,降低了搜索维数,简化了计算.在优化过程中,采用两个适应度函数之间切换的开关控制,使各段插值尽快收敛于运动学约束内.通过与传统3-5-3多项式插值的运动位置、速度、加速度曲线对比,证明该方法运行时间更短,稳定性和流畅性更好. According to the kinematic constraints of manipulator, a time-optimal 3-5-3 polynomial interpolation trajectory planning algorithm based on particle swarm optimization (PSO) is proposed, which solves the problem that polynomial interpolation based trajectory planning is hard to be optimized by traditional optimization methods for its shortcomings of high order and lack of convex hull property, etc. The characteristics of simple structure and easily adjusted parameters of PSO remedy the defects of polynomial optimization. Searching directly in the optimization space of the target skillfully avoids the mapping between independent and dependent variables, reduces the search dimension and simplifies the computation. In the optimization process, switch control is used between the two fitness functions to make interpolation converge quickly within the kinematic constraints. The comparison between the the algorithm and traditional 3-5-3 spline interpolation on the position, velocity and acceleration of the movement shows that the running time of the algorithm is shorter, and its stability and fluidity are better.
作者 付荣 居鹤华
出处 《信息与控制》 CSCD 北大核心 2011年第6期802-808,共7页 Information and Control
基金 国家863计划资助项目(2008AA0085) 国家自然科学基金资助项目(60374067)
关键词 机械臂 轨迹规划 时间最优 粒子群优化 多项式插值 manipulator trajectory planning time optimal particle swarm optimization polynomial interpolation
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参考文献13

  • 1Pizza A, Visioli A. Global minimum-time trajectory planning of mechanical manipulators using interval analysis[J]. Interna- tional Journal of Control, 1998, 71 (4): 631-652.
  • 2Shaffat A B, Bertrand T. Minimum time on-line joint trajectory generator based on low order spline method for industrial ma- nipulators[J]. Robotics and Autonomous Systems, 1999, 29(4): 257-268.
  • 3付西光,颜国正.7-DOF核工业机器人的轨迹规划与仿真[J].系统仿真学报,2005,17(8):1948-1950. 被引量:19
  • 4韩军,郝立.机器人关节空间的轨迹规划及仿真[J].南京理工大学学报,2000,24(6):540-543. 被引量:44
  • 5Petrinec K, Kovacic Z. Trajectory planning algorithm based on the continuity ofjerk[C]//Mediterranean Conference on Control and Automation. Piscataway, NJ, USA: IEEE, 2007: 30-41.
  • 6Piazzi A, Visioli A. Global minimum-jerk trajectory planning of robot manipulator[J]. IEEE Transactions on Industrial Elec- tronics, 2000, 47(1): 140-149.
  • 7朱世强,刘松国,王宣银,王会方.机械手时间最优脉动连续轨迹规划算法[J].机械工程学报,2010,46(3):47-52. 被引量:86
  • 8Xu X R, Wang X G, Qin F. Trajectory planning of robot ma- nipulators by using spline function approach[C]//The 3rd World Congress on Intelligent Control and Automation. Piscataway, NJ, USA: IEEE, 2000: 1215-1219.
  • 9何平,刘宏,金明河.基于样条函数的机器人轨迹规划方法[J].机器人,2003,25(z1):614-618. 被引量:16
  • 10Huang P F, Xu Y S. PSO-based time-optimal trajectory planning for space robot with dynamic constraints[C]//The 2006 IEEE International Conference on Robotics and Biominmetics. Pis- cataway, NJ, USA: IEEE, 2006: 1402-1407.

二级参考文献22

  • 1金永南,王敏,黄心汉.一种新的机械手运动方程求解方法[J].机器人,1994,16(5):269-274. 被引量:9
  • 2刘洪波,王秀坤,谭国真.粒子群优化算法的收敛性分析及其混沌改进算法[J].控制与决策,2006,21(6):636-640. 被引量:62
  • 3韩江洪,李正荣,魏振春.一种自适应粒子群优化算法及其仿真研究[J].系统仿真学报,2006,18(10):2969-2971. 被引量:121
  • 4Kennedy J, Eberhart R. Particle swarm optimization [C]. IEEE Int Conf on Neural Networks. Piscataway: IEEE Service Center, 1995: 1942-1948.
  • 5Shi Y, Eberhart R. A modified particle swarm optimizer [C]. IEEE World Conf on Computational Intelligence. Piscataway: IEEE Press,1998: 69-73.
  • 6Shi Y, Eberhart R C. Fuzzy adaptive particle swarm optimization [C]. Proc of the IEEE Conf on Evolutionary Computation. Piscataway: IEEE Press, 2001 : 101-106.
  • 7Zhang L P, Yu H J, Hu S X. A new approach to improve particle swarm optimization[C]. Lecture Notes in Computer Science. Chicago: Springer-Verlag, 2003: 134-139.
  • 8Krink T, Vesterstroem J S, Riget J. Particle swarm optimization with spatial particle extension[C]. Proe of the IEEE Conf on Evolutionary Computation. Honolulu: IEEE Inc, 2002: 1474-1479.
  • 9Clerc M. The swarm and queen.. Towards deterministic and adaptive particle swarm optimization [C]. Proc of IEEE Conf on Evolutionary Computation. Washington D C, 1999: 1951-1957.
  • 10Frans van den Bergh. An analysis of particle swarm optimizers[D]. Pretoria: University of Pretoria, 2001.

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