• DocumentCode
    478248
  • Title

    Two-Dimensional Maximum Entropy Image Segmentation Method Based on Quantum-Behaved Particle Swarm Optimization Algorithm

  • Author

    Lei, Xiujuan ; Fu, Ali

  • Author_Institution
    Coll. of Comput. Sci., Shaanxi Normal Univ., Xi´´an
  • Volume
    3
  • fYear
    2008
  • fDate
    18-20 Oct. 2008
  • Firstpage
    692
  • Lastpage
    696
  • Abstract
    Image segmentation is a key part in image processing fields. The two-dimensional maximum entropy image segmentation method often gets ideal segmentation results for it not only considers the distribution of the gray information, but also takes advantage of the spatial neighbor information with using the two-dimensional histogram of the image. However it requires a large amount of computing time. The quantum-behaved particle swarm optimization (QPSO) algorithm, a new particle swarm optimization algorithm which can guarantee the global convergence, was proposed to solve this problem in the paper. The simulation was performed using QPSO algorithm to seek the optimal threshold value of an image adaptively in the two-dimensional gray space, where is the pixel intensity and is the average intensity of the pixel´s neighborhood. The experiments of segmenting the vehicle brand images are illustrated to show that the proposed method can get ideal segmentation result with less computation cost.
  • Keywords
    image segmentation; maximum entropy methods; particle swarm optimisation; quantum computing; image processing; quantum-behaved particle swarm optimization algorithm; two-dimensional histogram; two-dimensional maximum entropy image segmentation method; Computational efficiency; Computational modeling; Convergence; Entropy; Histograms; Image processing; Image segmentation; Particle swarm optimization; Pixel; Vehicles;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Natural Computation, 2008. ICNC '08. Fourth International Conference on
  • Conference_Location
    Jinan
  • Print_ISBN
    978-0-7695-3304-9
  • Type

    conf

  • DOI
    10.1109/ICNC.2008.822
  • Filename
    4667225