• DocumentCode
    2472837
  • Title

    A correct and complete algorithm for the generation of mechanical assembly sequences

  • Author

    De Mello, L. S Homem ; Sanderson, A.C.

  • Author_Institution
    Robotics Inst., Carnegie-Mellon Univ., Pittsburgh, PA, USA
  • fYear
    1989
  • fDate
    14-19 May 1989
  • Firstpage
    56
  • Abstract
    The authors present an algorithm for the generation of mechanical assembly sequences and a proof of its correctness and completeness. The algorithm uses a relational model which describes the geometry of the assembly and the attachments that bind one part to another. The problem of generating the assembly sequences is transformed into the problem of generating disassembly sequences, in which the disassembly tasks are the reverse of feasible assembly tasks. This transformation leads to a decomposition approach in which the problem of disassembling one assembly is decomposed into distinct subproblems, each involving the disassembly of one subassembly. It is assumed that at each assembly task exactly two subassemblies are mated and that all contacts between the parts in the two subassemblies are established. The algorithm yields an AND/OR graph representation of assembly sequences. The correctness of the algorithm is based on the assumption that it is always possible to decide correctly whether two subassemblies can be joined based on geometrical and physical criteria. An approach to compute this decision is given, and bounds for the amount of computation required are presented
  • Keywords
    assembling; graph theory; AND/OR graph; completeness; correctness; graph theory; mechanical assembly sequences; relational model; Assembly systems; Automatic programming; Computational geometry; Concurrent engineering; Design automation; Design engineering; Process planning; Robotic assembly; Solid modeling;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Robotics and Automation, 1989. Proceedings., 1989 IEEE International Conference on
  • Conference_Location
    Scottsdale, AZ
  • Print_ISBN
    0-8186-1938-4
  • Type

    conf

  • DOI
    10.1109/ROBOT.1989.99967
  • Filename
    99967