Robot dynamic calibration on current level: modeling, identification and applications

被引:0
|
作者
Tian Xu
Jizhuang Fan
Qianqian Fang
Yanhe Zhu
Jie Zhao
机构
[1] Harbin Institute of Technology,State Key Laboratory of Robotics and System
来源
Nonlinear Dynamics | 2022年 / 109卷
关键词
Dynamic calibration on current level; Joint drive gains; Collision detection; Nonlinear friction model; UR10 robot;
D O I
暂无
中图分类号
学科分类号
摘要
Dynamic model calibration is an important issue and has broad applications in robotics. However, most of the previous works only focus on the robot dynamic calibration on torque level; that is, the identified parameters can predict the joint torques of robot. Unfortunately, little attention has been paid to the robot dynamic calibration on current level; that is, the identified parameters can predict the motor currents of robot. In order to address this problem, the main contribution of this article is to propose a systematic framework for robot dynamic calibration on current level, which includes modeling, identification and its applications. To the best of the authors’ knowledge, it is the first systematic work on the robot dynamic calibration on current level. Specifically, a novel dynamic identification model on current level is firstly derived. Then, an identification method based on iterations is proposed to identify the dynamic parameters on current level. Afterward, two applications based on the identification results on current level are explored. One application is to use the current-level identification results for identifying joint drive gains accurately. The other application is to use the current-level identification results to compute current residuals for robot collision detection. The advantage of the current residuals is to contain less cumulative errors. Finally, the proposed theories are validated by various experiments on the UR10 robot.
引用
收藏
页码:2595 / 2613
页数:18
相关论文
共 50 条
  • [1] Robot dynamic calibration on current level: modeling, identification and applications
    Xu, Tian
    Fan, Jizhuang
    Fang, Qianqian
    Zhu, Yanhe
    Zhao, Jie
    NONLINEAR DYNAMICS, 2022, 109 (04) : 2595 - 2613
  • [2] DYNAMIC MODELING AND IDENTIFICATION OF THE PUMA ROBOT
    RAUCENT, B
    SAMIN, JC
    TRANSACTIONS OF THE CANADIAN SOCIETY FOR MECHANICAL ENGINEERING, 1993, 17 (4A) : 541 - 555
  • [3] Robot-Dynamic Calibration Improvement by Local Identification
    Pedrocchi, Nicola
    Villagrossi, Enrico
    Vicentini, Federico
    Tosatti, Lorenzo Molinari
    2014 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION (ICRA), 2014, : 5990 - 5997
  • [4] Dynamic current modeling at the instruction level
    Rizo-Morente, Jose
    Casas-Sanchez, Miguel
    Bleakley, C. J.
    ISLPED '06: PROCEEDINGS OF THE 2006 INTERNATIONAL SYMPOSIUM ON LOW POWER ELECTRONICS AND DESIGN, 2006, : 95 - 100
  • [5] Modeling and identification of an industrial robot for machining applications
    Abele, E.
    Weigold, M.
    Rothenbuecher, S.
    CIRP ANNALS-MANUFACTURING TECHNOLOGY, 2007, 56 (01) : 387 - 390
  • [6] Configuration manifolds and their applications to robot dynamic modeling and control
    Gu, EYL
    IEEE TRANSACTIONS ON ROBOTICS AND AUTOMATION, 2000, 16 (05): : 517 - 527
  • [7] Modeling for calibration of parallel robot
    Peng, Binbin
    Gao, Feng
    Jixie Gongcheng Xuebao/Chinese Journal of Mechanical Engineering, 2005, 41 (08): : 132 - 135
  • [8] Joint dynamics modeling and parameter identification for space robot applications
    da Silva, Adenilson R.
    Gadelha de Souza, Luiz C.
    Schaefer, Bernd
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2007, 2007
  • [9] Joint dynamics modeling and parameter identification for space robot applications
    da Silva, AR
    Schäfer, B
    de Souza, LCG
    Fonseca, RA
    SPACEFLIGHT MECHANICS 2001, VOL 108, PTS 1 AND 2, 2001, 108 : 1351 - 1368
  • [10] ROTATION ERROR MODELING AND IDENTIFICATION FOR ROBOT KINEMATIC CALIBRATION BY CIRCLE POINT METHOD
    Santolaria, Jorge
    Conte, Javier
    Pueo, Marcos
    Javierre, Carlos
    METROLOGY AND MEASUREMENT SYSTEMS, 2014, 21 (01) : 85 - 98