• DocumentCode
    3180409
  • Title

    Self adaptive mutation step size in Differential Evolution algorithm

  • Author

    Sharma, Tarun Kumar ; Pant, Millie

  • Author_Institution
    Dept. of Paper Technol., Indian Inst. of Technol., Roorkee, India
  • fYear
    2011
  • fDate
    11-14 Dec. 2011
  • Firstpage
    171
  • Lastpage
    175
  • Abstract
    Differential Evolution (DE) is a simple, efficient algorithm which has reportedly outperformed many other optimization algorithms in terms of convergence speed and robustness over common benchmark problems and real world applications. However, one is required to set the values of the control parameters of DE for each problem. Such parameter tuning is a time consuming task. The proposed scheme dynamically adapts the mutation step size for better exploration and exploitation of the search space. In this paper we propose SaMSDE algorithm that incorporates exponential distributions to produce mutation steps with varying lengths and suitably adjusts the current step length. To show the performance of our proposed SaMSDE, experiments are carried out on a set of seven well-known benchmark problems. Simulation results show that the proposed algorithm can effectively enhance the searching efficiency and greatly improve the searching quality.
  • Keywords
    evolutionary computation; exponential distribution; optimisation; SaMSDE algorithm; differential evolution algorithm; exponential distributions; optimization algorithms; parameter tuning; search space; selfadaptive mutation step size; Algorithm design and analysis; Benchmark testing; Convergence; Evolutionary computation; Exponential distribution; Optimization; Vectors; Differential Evolution; Global Optimization; Mutation; Self-Adaptation;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Information and Communication Technologies (WICT), 2011 World Congress on
  • Conference_Location
    Mumbai
  • Print_ISBN
    978-1-4673-0127-5
  • Type

    conf

  • DOI
    10.1109/WICT.2011.6141238
  • Filename
    6141238