• DocumentCode
    666264
  • Title

    GMS friction compensation in robot manipulator

  • Author

    Grami, Said ; Gharbia, Yousef

  • Author_Institution
    Dhofar Univ., Salalah, Oman
  • fYear
    2013
  • fDate
    10-13 Nov. 2013
  • Firstpage
    3555
  • Lastpage
    3560
  • Abstract
    This paper deals with the friction compensation in a two degree of freedom (DOF) planar robot manipulator. The friction model is based on the newest and most realistic model which is described by (Generalized Maxwell Slip) GMS friction model. An online least square algorithm was used in order to estimate the friction force. To do this, two approximations were introduced to linearize the friction model over its parameters and to write it in a formulation convenient for the estimation algorithm. Moreover, since the friction force is unknown, a filtering approach was introduced to build the friction force and its derivative using known signals. Simulation results showed that using very simple proportional derivative controller (PD) combined with a friction compensation, the robot manipulator can track a desired angle position of its two joints with a high degree of accuracy.
  • Keywords
    PD control; compensation; filtering theory; force control; friction; least squares approximations; manipulators; position control; DOF planar robot manipulator; GMS friction compensation; GMS friction model; PD controller; angle position tracking; degree of freedom planar robot manipulator; filtering approach; friction force estimation algorithm; generalized Maxwell slip; online least square algorithm; proportional derivative controller; Equations; Force; Friction; Least squares approximations; Manipulators; Mathematical model; GMS friction; filtering; friction compensation; least square; planar robot;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Industrial Electronics Society, IECON 2013 - 39th Annual Conference of the IEEE
  • Conference_Location
    Vienna
  • ISSN
    1553-572X
  • Type

    conf

  • DOI
    10.1109/IECON.2013.6699700
  • Filename
    6699700