• DocumentCode
    3205524
  • Title

    Detecting parameterized curve segments using MDL and the Hough transform

  • Author

    Sheinvald, Jacob ; Dom, Byron ; Niblack, Wayne ; Banerjee, Saibal

  • Author_Institution
    IBM Almaden Res. Center, San Jose, CA, USA
  • fYear
    1992
  • fDate
    15-18 Jun 1992
  • Firstpage
    547
  • Lastpage
    552
  • Abstract
    A method for detecting curve segments in a digital image is described. The method takes as input a set of edges, and produces as output the number of and parameters for the segments. The method is robust, requiring no thresholds. In place of thresholds, a model class must be provided. Using the information-theoretic minimum description length (MDL) principle, it evaluates each model in the model class, computing the optimal parameters for that model, and selects the best model as the one that gives the shortest encoding of the data and the model. Typical of such methods, the search space is extremely large. It is shown how the Hough transform (HT) may be used to reduce this search space greatly, yielding an efficient (although suboptimal) search. The result is an algorithm in which MDL overcomes standard problems with the HT, while the HT overcomes problems with MDL, and which produces a pleasing set of line segments
  • Keywords
    Hough transforms; computer vision; encoding; image processing; Hough transform; detecting curve segments; digital image; encoding; information-theoretic minimum description length; line segments; parameters estimation; search space; Digital images; Encoding; Heart; Image analysis; Image edge detection; Image segmentation; Jacobian matrices; Path planning; Pixel; Robustness;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Computer Vision and Pattern Recognition, 1992. Proceedings CVPR '92., 1992 IEEE Computer Society Conference on
  • Conference_Location
    Champaign, IL
  • ISSN
    1063-6919
  • Print_ISBN
    0-8186-2855-3
  • Type

    conf

  • DOI
    10.1109/CVPR.1992.223137
  • Filename
    223137