• DocumentCode
    3062386
  • Title

    Edge detection using orthogonal moment-based operators

  • Author

    Ghosal, S. ; Mehrotra, R.

  • Author_Institution
    Center for Robotics & Manuf. Syst., Kentucky Univ., Lexington, KY, USA
  • fYear
    1992
  • fDate
    30 Aug-3 Sep 1992
  • Firstpage
    413
  • Lastpage
    416
  • Abstract
    Presents a new approach to detect step edges with subpixel accuracy. The proposed approach is based on a set of orthogonal complex moments of the image known as Zernike moments. An ideal 2-D step edge is modeled in terms of four parameters: the background gray level, the step size, the distance of the edge from the center of the mask, and the orientation of the edge. Discrete Zernike moments are used to obtain a total of three masks to compute all the edge parameters for subpixel detection. For pixel-level edge detection only two masks (one real and one complex) are required. The theoretical analysis of the influence of noise on the location and the orientation of an edge is presented. This analysis reveals that the accuracy of the proposed approach is virtually unaffected by the additive noise. Experimental results are presented to demonstrate the efficacy of the proposed technique
  • Keywords
    computational geometry; computer vision; edge detection; probability; 2D step edge detection; Zernike moments; background gray level; complex polynomials; computer vision; edge orientation; geometric moments; orthogonal moment-based operators; probability density function; subpixel accuracy; Additive noise; Face detection; Image edge detection; Image sampling; Machine vision; Motion detection; Object detection; Object recognition; Robots; Surface fitting;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Pattern Recognition, 1992. Vol.III. Conference C: Image, Speech and Signal Analysis, Proceedings., 11th IAPR International Conference on
  • Conference_Location
    The Hague
  • Print_ISBN
    0-8186-2920-7
  • Type

    conf

  • DOI
    10.1109/ICPR.1992.202011
  • Filename
    202011