Designed for planetary exploration,a spherical mobile robot BHQ-1 was briefly introduced.The mo-tion model of BHQ-1 was established and quasi-velocities were introduced to simplify some dynamic quan-tities.Based on th...Designed for planetary exploration,a spherical mobile robot BHQ-1 was briefly introduced.The mo-tion model of BHQ-1 was established and quasi-velocities were introduced to simplify some dynamic quan-tities.Based on the model,the time- and energy-based optimal trajectory of BHQ-1 was planned withHamiltonian function. The effects of three key coefficients on the shape and direction of the planned tra-jectory were discussed by simulations.Experimental result of the robot ability in avoiding an obstacle waspresented to validate the trajectory planning method.展开更多
为满足移动机械臂高精度、低抖动的作业需求,提出一种基于修正非对称组合正弦函数(modified asymmetry combined sine function,简称MACSF)的振动抑制轨迹规划方法。首先,针对传统非对称组合正弦函数(asymmetry combined sine function...为满足移动机械臂高精度、低抖动的作业需求,提出一种基于修正非对称组合正弦函数(modified asymmetry combined sine function,简称MACSF)的振动抑制轨迹规划方法。首先,针对传统非对称组合正弦函数(asymmetry combined sine function,简称ACSF)存在加速度突变、启停阶段不稳定等问题,以驱动函数加加速度连续平滑为目标,采用改进型组合正弦函数设计加加速度时间窗口中的加速阶段和减速阶段,以降低移动机械臂的关节力矩波动;其次,通过叠加组合方法求出满足约束条件的通用型驱动函数;最后,基于机器人操作系统(robot operating system,简称ROS)搭建移动机械臂抑振算法验证平台,并使用该平台在样机场景下进行了一系列实验验证。结果表明,MACSF方法能够有效抑制移动机械臂的瞬态振动和残余振动(动态作业过程中振幅优于1 mm),从而验证了该方法的有效性和实用性。展开更多
Spherical robot has good static and dynamic stability, which provides it with strong viability in hostile environment, but the lack of effective control methods has hindered its application and development. This artic...Spherical robot has good static and dynamic stability, which provides it with strong viability in hostile environment, but the lack of effective control methods has hindered its application and development. This article deals with the dynamic trajectory tracking problem of the spherical robot BHQ-2 designed for unmanned environment exploration. The dynamic model of the spherical robot is established with a simplified Boltzmann-Hamel equation, based on which a trajectory tracking controller is designed by using the back-stepping method. The convergence of the controller is proved with the Lyapunov stability theory. Numerical simulations show that with the controller the robot can globally and asymptotically track desired trajectories, both linear and circular.展开更多
基金the National Natural Science Foundation of China(No.50705003)the National High Technology Research and Development Programme of China(No.2007AA04Z252)
文摘Designed for planetary exploration,a spherical mobile robot BHQ-1 was briefly introduced.The mo-tion model of BHQ-1 was established and quasi-velocities were introduced to simplify some dynamic quan-tities.Based on the model,the time- and energy-based optimal trajectory of BHQ-1 was planned withHamiltonian function. The effects of three key coefficients on the shape and direction of the planned tra-jectory were discussed by simulations.Experimental result of the robot ability in avoiding an obstacle waspresented to validate the trajectory planning method.
基金National Natural Science Foundation of China (50705003)National High Technology Research and Development Program of China (2007AA04Z252).
文摘Spherical robot has good static and dynamic stability, which provides it with strong viability in hostile environment, but the lack of effective control methods has hindered its application and development. This article deals with the dynamic trajectory tracking problem of the spherical robot BHQ-2 designed for unmanned environment exploration. The dynamic model of the spherical robot is established with a simplified Boltzmann-Hamel equation, based on which a trajectory tracking controller is designed by using the back-stepping method. The convergence of the controller is proved with the Lyapunov stability theory. Numerical simulations show that with the controller the robot can globally and asymptotically track desired trajectories, both linear and circular.