• DocumentCode
    2962865
  • Title

    A Self-Stabilizing (Δ+ 1)- Edge-Coloring Algorithm of Arbitrary Graphs

  • Author

    Drira, Kaouther ; Dekar, Lyes ; Kheddouci, Hamamache

  • Author_Institution
    Lab. LIESP, Univ. Claude Bernard Lyon 1, Villeurbanne, France
  • fYear
    2009
  • fDate
    8-11 Dec. 2009
  • Firstpage
    312
  • Lastpage
    317
  • Abstract
    Given a graph G = (V, E), an edge-coloring of G is a function from the set of edges E to colors {1, 2. .., k} such that any two adjacent edges are assigned different colors. In this paper, we propose a self-stabilizing edge-coloring algorithm in a polynomial number of moves. The protocol assumes the unfair central dÿmon and the coloring is a (Δ + 1)-edge-coloring of G, where Δ is the maximum degree in G. To our knowledge, we give the first self-stabilizing edge-coloring algorithm using (Δ + 1) colors of arbitrary graphs.
  • Keywords
    graph colouring; arbitrary graphs; polynomial number; self stabilizing edge coloring algorithm; Color; Distributed algorithms; Distributed computing; Labeling; Network topology; Polynomials; Protocols; Scheduling algorithm; Tree graphs; Upper bound;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Parallel and Distributed Computing, Applications and Technologies, 2009 International Conference on
  • Conference_Location
    Higashi Hiroshima
  • Print_ISBN
    978-0-7695-3914-0
  • Type

    conf

  • DOI
    10.1109/PDCAT.2009.71
  • Filename
    5372787