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基于互补问题描述单边接触的空间机器人动力学建模与数值仿真 被引量:1

Modeling and Simulation of Space Robot with Unilateral Contact Based on Complementary Problem
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摘要 针对弹簧?阻尼(spring-damp,SD)并联模型描述机器人接触作业时需要耗时调节刚度、阻尼系数,并在接触末端额外安装力传感器等缺陷,基于互补问题,描述空间机械臂末端与目标的单边接触,推导具有紧凑数学形式的空间机器人接触动力学模型。采用Lemke算法设计动力学模型的数值计算方法,并通过数学仿真验证动力学模型的有效性。 Traditionally, the contact between the end-effector and the target is modeled as a parallel spring-damp model, which requires a time-consumed tuning of values of stiffness and damping factor and an extra force sensor fixed on the end-effector. The above drawbacks inspire the application of complementary problem to uniformly describe the unilateral contact for space robot. A dynamical equation of the space robot with unilateral contact is derived, and a numerical method is developed utilizing the Lemke algorithm. By numerical calculation of a planar 3 degree-of-freedom(DOF) manipulator fastened on a 3 DOF floating base, the effectiveness of the dynamical model is verified.
出处 《北京大学学报(自然科学版)》 EI CAS CSCD 北大核心 2016年第4期627-633,共7页 Acta Scientiarum Naturalium Universitatis Pekinensis
基金 国家自然科学基金(11402004)资助
关键词 动力学 空间机器人 单边接触 互补问题 dynamics space robot unilateral contact complementary problem
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参考文献21

  • 1Umetani Y, Yoshida K. of space manipulators matrix. IEEE Trans Rob Murotsu Y, Tsujio S, Resolved motion rate control with generalized Jacobian Aut, 1989, 5(3): 303-314.
  • 2Senda K, et al. Trajectory control of flexible manipulators on a flee-flying space robot. IEEE Control Sys, 1992, 12(3): 51-57.
  • 3徐文福,刘宇,强文义,梁斌,李成.自由漂浮空间机器人的笛卡尔连续路径规划[J].控制与决策,2008,23(3):278-282. 被引量:24
  • 4Flores-Abad A, Wei Z, Ma O, et al. Optimal control of space robots for capturing a tumbling object with uncertainties. J Guidance Control Dyn, 2014, 37(6): 1-4.
  • 5Nenchev G, Yoshida K. Impact analysis and post- impact motion control issues of a free-floating space robot subject to a force impulse. IEEE Trans Rob Aut, 1999, 15(3): 548-557.
  • 6Yoshida K, Nakanishi H. Impedance matching in capturing a satellite by a space robot. IEEE/RSJ Intl Conf Intel Rob Sys, 2003, 3(4): 3059-3064.
  • 7Hirzinger G, Brunner B, Dietrich J, et al. ROTEX -- the first remotely controlled robot in space. IEEE Intl Conf Rob Aut, 1994, 3(3): 2604-2611.
  • 8Yoshida K, Unoversity T. Engineering test satellite Vll flight experiments for space robot dynamics and control: theories on laboratory test beds ten years ago, now in orbit. Intl J Rob Res, 2003, 22(5): 321-335.
  • 9Talebi H, Patel R, Asmer H. Neural network based dynamic modeling of flexible-link manipulators with application to the SSRMS. J Rob Sys, 2000, 17(7): 385-401.
  • 10陈罗婧,郝金华,袁春柱,傅丹膺.“凤凰”计划关键技术及其启示[J].航天器工程,2013,22(5):119-128. 被引量:25

二级参考文献34

  • 1Paul R P. Manipulator Cartesian path control[J]. IEEE Trans on System, Man & Cybernetics, 1979, 9(11): 702-711.
  • 2Taylor R H. Planning and execution of straight line manipulator trajectories [J]. J of Research and Development, 1979, 23(4): 424-436.
  • 3Umetani Y, Yoshida K. Resolved motion rate control of space manipulators with generalized Jacobian matrix[J]. IEEE Trans on Robotics and Automation, 1989, 5 (3): 303-314.
  • 4Moosavian S A, Papadopoulos E. Control of space freeflyers using the modified transpose Jacobian algorithm [C]. Proe of the 1997 Int Conf on Intelligent Robots and Systems. Grenoble, 1997: 1-6.
  • 5Taira Y, Sagara S, Katoh R. Digital adaptive control of space robot manipulators using transpose of generalized Jacobian matrix[C]. Proc of the IEEE/RSJ Int Conf on Intelligent Robots and Systems. Takamatsu, 2000: 1553-1558.
  • 6Dubowskys S, Torres M. Path planning for space manipulators to minimizing spacecraft attitude disturbance[C]. Proc of the IEEE Int Conf on Robotics and Automation. Piscataway, 1991: 2522-2528.
  • 7Nenchev D, Umetani Y, Yoshida K. Analysis of a redundant free-flying spacecraft/manipulator system[J]. IEEE Trans on Robotics and Automation, 1992, 8(1) : 1-6.
  • 8Yoshida K, Hashizume K, Abiko S. Zero reaction maneuver: Flight validation with ETS-Ⅶ space robot and extension to kinematically redundant arm[C]. Proc of the IEEE Int Conf on Robotics and Automation. Piscataway, 2001: 441-446.
  • 9Fernandes C, Gurvits L, Li g X. Near-optimal nonholonomic motion planning for a system of coupled rigid bodies [J]. IEEE Trans on Automatic Control, 1994, 39(3): 450-463.
  • 10Xu Y S, Kanade T. Space robotics: Dynamics and control [ M ]. Netherlands: Kluwer Academic Publishers, 1992.

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