• DocumentCode
    1838096
  • Title

    A New Algorithm for Network Diameter

  • Author

    Yang, Rui ; Zhou, Shijie ; Fan, Chengyu

  • Author_Institution
    Sch. of Comput. Sci. & Eng., Univ. of Electron. Sci. & Technol. of China, Chengdu
  • fYear
    2008
  • fDate
    18-21 Nov. 2008
  • Firstpage
    247
  • Lastpage
    252
  • Abstract
    Network diameter is one of the important parameters of a network, until now, however, there has not been a perfect algorithm which has a lower time complexity than O(n2) to deal with this problem. As increasingly expanding of network scale and increasing number of nodes and edges, it would spend a lot of time that using Floyd algorithm whose time complexity is defined O(n3) or Breadth-first Search(BFS) algorithm whose time complexity is defined O(nm) to compute network diameter. Moreover, BFS is only effective in non-weighted graph. For decreasing the time complexity of computing network diameter, this paper proposes a novel algorithm, Compressing Graph(CG), which bases on the correlative knowledge of graph compression. Through the analysis of time complexity, it shows our algorithm is a feasible method applied for diverse topology graphs and its range of time complexity is O(n) to O(n3).
  • Keywords
    computational complexity; correlation methods; tree searching; Floyd algorithm; breadth-first search algorithm; correlative knowledge; diverse topology graph; graph compression algorithm; network diameter algorithm; nonweighted graph; time complexity; Algorithm design and analysis; Clustering algorithms; Computational efficiency; Computer networks; Computer science; Graph theory; Hardware; Network topology; Parallel algorithms; Partitioning algorithms; Compressing graph; graph compression; improved Floyd; network diameter;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Young Computer Scientists, 2008. ICYCS 2008. The 9th International Conference for
  • Conference_Location
    Hunan
  • Print_ISBN
    978-0-7695-3398-8
  • Electronic_ISBN
    978-0-7695-3398-8
  • Type

    conf

  • DOI
    10.1109/ICYCS.2008.352
  • Filename
    4708981