• DocumentCode
    2774716
  • Title

    Divide and Conquer Strategies for MLP Training

  • Author

    Bhagat, Smriti ; Deodhare, Dipti

  • Author_Institution
    Rutgers Univ., New Brunswick
  • fYear
    0
  • fDate
    0-0 0
  • Firstpage
    3415
  • Lastpage
    3420
  • Abstract
    Over time, neural networks have proven to be extremely powerful tools for data exploration with the capability to discover previously unknown dependencies and relationships in the data sets. However, the sheer volume of available data and its dimensionality makes data exploration a challenge. Employing neural network training paradigms in such domains can prove to be prohibitively expensive. An algorithm, originally proposed for supervised on-line learning, has been improvised upon to make it suitable for deployment in large volume, high-dimensional domains. The basic strategy is to divide the data into manageable subsets or blocks and maintain multiple copies of a neural network with each copy training on a different block. A method to combine the results has been defined in such a way that convergence towards stationary points of the global error function can be guaranteed. A parallel algorithm has been implemented on a Linux-based cluster. Experimental results on popular benchmarks have been included to endorse the efficacy of our implementation.
  • Keywords
    data analysis; divide and conquer methods; learning (artificial intelligence); multilayer perceptrons; parallel algorithms; Linux-based cluster; MLP training; data exploration; divide-and-conquer strategy; error function; neural network training; parallel algorithm; supervised online learning; Computer networks; Computer science; Convergence; Explosives; Gradient methods; Lagrangian functions; Management training; Neural networks; Parallel algorithms; Space technology;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Neural Networks, 2006. IJCNN '06. International Joint Conference on
  • Conference_Location
    Vancouver, BC
  • Print_ISBN
    0-7803-9490-9
  • Type

    conf

  • DOI
    10.1109/IJCNN.2006.247344
  • Filename
    1716566