• DocumentCode
    1597806
  • Title

    Image compression with optimal wavelet

  • Author

    Chen, G.Y. ; Bui, T.D. ; Krzyzak, A.

  • Author_Institution
    Dept. of Comput. Sci., Concordia Univ., Montreal, Que., Canada
  • Volume
    1
  • fYear
    2004
  • Firstpage
    209
  • Abstract
    Wavelets have been successfully used in image compression. However, for the given image, the choice of the wavelet to use is an important issue. In this paper, we propose to use the optimal wavelet for image compression, given the number of most significant wavelet coefficients to be kept. Simulated annealing is used to find the optimal wavelet for the given image to be compressed. In simulated annealing, we need a cost function to minimize. This cost function is defined as the mean square error between the decompressed image and the original image. We conduct some experiments in Matlab by using the test images Lena, MRIScan and Fingerprint. These images are available in WaveLab, developed by Donoho et al., at Stanford University. Experimental results show that this approach is better than the Daubechies-8 wavelet (D8) for image compression. In some cases, we get nearly 0.6 dB improvement over D8 by using the optimal wavelet. This indicates that the choice of the wavelet indeed makes a significant difference in image compression.
  • Keywords
    image coding; mean square error methods; simulated annealing; wavelet transforms; cost function minimization; decompressed image/original image mean square error; image compression; optimal wavelet selection; simulated annealing; wavelet coefficients; Constraint optimization; Cost function; Filter bank; Finite impulse response filter; Image coding; Mean square error methods; Signal processing algorithms; Signal resolution; Simulated annealing; Wavelet transforms;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electrical and Computer Engineering, 2004. Canadian Conference on
  • ISSN
    0840-7789
  • Print_ISBN
    0-7803-8253-6
  • Type

    conf

  • DOI
    10.1109/CCECE.2004.1344993
  • Filename
    1344993