• DocumentCode
    3307003
  • Title

    Dynamic path planning by fractional potential

  • Author

    Poty, A. ; Melchior, P. ; Oustaloup, Alain

  • Author_Institution
    LAP, Univ. Bordeaux 1, Talence
  • fYear
    2004
  • fDate
    Aug. 30 2004-Sept. 1 2004
  • Firstpage
    365
  • Lastpage
    371
  • Abstract
    In path planning, potential fields can introduce force constraints to ensure curvature continuity of trajectories and thus facilitate path-tracking design. This paper presents the comparison between two methods. The first one is the extension of the fast marching method used for path planning design by fractional potential. A fractional road is determined by taking into account danger of each obstacle. Danger level of each obstacle is characterized by the fractional order of differentiation. The extension of the method consists to determine the discrete optimal motion planning and to consider intermediates points near the discrete optimal trajectory as target for the robot. The interest of the algorithm is to take into account the dynamic of the robot by using attractive potential field for each target. The second method is the extension to dynamic obstacles characterized by fractional potential fields by using the Ge and Cui method which is the potential fields for motion planning of mobile robots in a dynamic environment
  • Keywords
    mobile robots; path planning; position control; robot dynamics; Ge and Cui method; curvature trajectory continuity; discrete optimal motion planning; discrete optimal trajectory; dynamic obstacles; dynamic path planning; fast marching; force constraints; fractional potential; fractional road; mobile robot; path-tracking design; robot dynamics; Electrostatics; H infinity control; Mobile robots; Motion planning; Optimization methods; Path planning; Potential energy; Roads; Trajectory; Uniform resource locators;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Computational Cybernetics, 2004. ICCC 2004. Second IEEE International Conference on
  • Conference_Location
    Vienna
  • Print_ISBN
    0-7803-8588-8
  • Type

    conf

  • DOI
    10.1109/ICCCYB.2004.1437750
  • Filename
    1437750