|
Davis G M. A wavelet-based analysis of fractal image compression .IEEE Trans. on Image Processing, 1998,72, 7(2) :141-154.[2] Simon B. Explicit link between local fractal transform and multiresolusion transform. Proceedings of Signal Processing, edited by J. Storer. IEEE Computer Society Press, 1995,362-366.[2]Rinaldo R, Calvagno G. Image coding by block prediction of multiresolution subimages [J].IEEE Trans. on Image Processing.1995,-4(7):909-920[3]Fisher Y, Jacobs E W, Boss R Do. Fractal Image Compression Using Iterated Transforms in Image and Text Compression (J. A. Storer, ed.) Kluwer Academic Publishers, 1992, ch. 2:35-61.[4]Barnsley M F, Ervin V, Hardin D, Lancaster J. Solution of an inverse problem for fractals and other sets [J].Proc. of the National Academy of Science of the USA.1986, 83(2):1975-1977[5]Forte B, Vrscay E R. Solving the inverse problem for function/image approximation using iterated function systems .Fractals, 1994,23, 2(3) :335-346.[6]蔣正新.矩陣?yán)碚摷捌鋺?yīng)用.北京:北京航空航天大學(xué)出版社,1988,第四章:207-211.[7]Lundheim L M. A discrete framework for fractal signal modeling in fractal compression: Theory and Application to Digital Images, Fisher,Y., Ed. New York: Springer-Verlag, 1994: 250-277.[8]馬波,裘正定. 小波變換的分形特性,北京:鐵道學(xué)報(bào), 1998,(6):1-7.[9]秦前清,楊宗凱.實(shí)用小波分析.西安:西安電子科技大學(xué)出版社,1995,第二章,22頁(yè).[10]Antonini M, M Barlaud, I Daubechies. Image coding using wavelet transform[J].IEEE Trans. on Image Processing.1992,1(4):205-220
|
下載:
