• DocumentCode
    705279
  • Title

    A non-negative quadratic programming approach to minimize the generalized vector-valued total variation functional

  • Author

    Rodriguez, Paul

  • Author_Institution
    Digital Signal Process. Group, Pontificia Univ. Catolica del Peru, Lima, Peru
  • fYear
    2010
  • fDate
    23-27 Aug. 2010
  • Firstpage
    314
  • Lastpage
    318
  • Abstract
    We propose a simple but flexible method for solving the generalized vector-valued TV (VTV) functional with a non-negativity constraint. One of the main features of this recursive algorithm is that it is based on multiplicative updates only and can be used to solve the denoising and deconvolution problems for vector-valued (color) images. This algorithm is the vectorial extension of the IRN-NQP (Iteratively Reweighted Norm - Non-negative Quadratic Programming) algorithm [1] originally developed for scalar (grayscale) images, and to the best of our knowledge, it is the only algorithm that explicitly includes a non-negativity constraint for color images within the TV framework.
  • Keywords
    image colour analysis; image denoising; iterative methods; minimisation; quadratic programming; recursive estimation; IRN-NQP algorithm; TV framework; color images; deconvolution problem; denoising problem; generalized VTV functional; generalized vector-valued total variation functional; grayscale images; iteratively-reweighted norm-nonnegative quadratic programming algorithm; multiplicative updates; nonnegative quadratic programming approach; nonnegativity constraint; recursive algorithm; scalar images; vector-valued images; vectorial extension; Color; Deconvolution; Image reconstruction; Noise reduction; Signal to noise ratio; TV;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Signal Processing Conference, 2010 18th European
  • Conference_Location
    Aalborg
  • ISSN
    2219-5491
  • Type

    conf

  • Filename
    7096552