• DocumentCode
    1595647
  • Title

    Improving Genetic Algorithms with Solution Space Partitioning and Evolution Refinements

  • Author

    Liou, Ay-Hwa Andy ; Chi, Tzong-Heng ; Yu, I-Jun

  • Author_Institution
    Tamkang Univ., Taipei
  • Volume
    4
  • fYear
    2007
  • Firstpage
    238
  • Lastpage
    242
  • Abstract
    Irregular sum problem (ISP) is an issue resulted from mathematical problems and graph theories. It has the characteristic that when the problem size is getting bigger, the space of the solution is also become larger. Therefore, while searching for the feasible solution, the larger the question the harder the attempt to come up with an efficient search. We propose a new genetic algorithm, called the Incremental Improving Genetic Algorithm (IIGA), which is considered efficient and has the capability to incrementally improve itself from partial solutions. The initial solutions can be constructed by satisfying the constraints in stepwise fashion. The effectiveness of IIGA also comes from the allowing of suitable percentage of illegal solutions during the evolution for increasing the effectiveness of searching. The cut-point of the genetic coding for generating the descendants has carefully planned so that the algorithm can focus on the key factors for the contradiction and has the chances to fix it. After comparing the results of IIGA and usual genetic algorithm among different graphs, we found and shown that the performance of IIGA is truly better.
  • Keywords
    genetic algorithms; graph theory; evolution refinements; genetic coding; graph theory; incremental improving genetic algorithm; irregular sum problem; solution space partitioning; Genetic algorithms; Graph theory; Information management; Large-scale systems; Partitioning algorithms; Tree graphs; Upper bound; Evolution Refinement; Genetic Algorithms; Graph Theory; Irregularity Sum; Problem Decomposition;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Natural Computation, 2007. ICNC 2007. Third International Conference on
  • Conference_Location
    Haikou
  • Print_ISBN
    978-0-7695-2875-5
  • Type

    conf

  • DOI
    10.1109/ICNC.2007.439
  • Filename
    4344677