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基于细分小波的图像压缩算法研究 被引量:1

The Study of Image Compression Algorithm Based on Subdivision Wavelet
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摘要 层次细节模型LOD(Level of detail)和感兴趣区域模型ROI(Region of Interesting)是静止图像压缩及网络传输技术中两个重要模型。通过将灰度图像网格化,并在图像网格上进行B样条细分小波变换,实现了图像的LOD压缩算法。并通过Gouraud明暗处理技术将网格还原成压缩过的灰度图像;同时,该算法还可方便地通过ROI区域选择,使ROI区域比背景区域获得更好的图像质量。 LOD( Level of Detail ) and ROI( Region of Interesting) model are two important techniques for still image compression and network transmission. In this article, the gray - scale image LOD scheme is realized by image meshing and B spline subdivision wavelet transform. Then the compressed mesh is reconstructed to gray - scale image by applying Gouraud shading algorithm. At the same time, the ROI region is selected to gain a better image quality than background region.
出处 《后勤工程学院学报》 2007年第1期45-48,共4页 Journal of Logistical Engineering University
基金 重庆市应用基础研究资助项目(2004BB2141)
关键词 图像压缩 细分小波 LOD模型 ROI模型 image compression subdivision wavelet LOD model ROI model
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  • 1刘嘉敏,龚卫国,潘英俊,李伟红,张红梅.基于中国行政区划的人脸特征研究[J].压电与声光,2004,26(5):424-427. 被引量:3
  • 2程正兴.小波分析算法与应用[M].西安:西安交通大学出版社,1999.207-217.
  • 3Shamos M I,Hoey D. Closeset-point problems[A]. Proceeding of the 16th Annual IEEE Symposium on Foundation of Computer Science[C], Berkeley,CA,1976:208-215.
  • 4Lee D T,Schachter B J. Tow Algorithms for Constructing a Delaunay Triangulation[J]. In J. of Computer and Information Science. 1980,9(3):219-242.
  • 5Dwyer R A. A Fast Divide-and-Conquer Algorithm for Constructing Delaunay Triangulations[J]. Algorithmica, 1987,(2):137-151.
  • 6Ware J M. A Procedure for Automatically Correcting Invalid Flat Triangles Occurring in Triangulated Contour Data[J]. Computers & Geosciences, 1998,24(2):141-151.
  • 7Calderbank A R, Daubechies I, Sweldens W,et al. Wavelet Transforms That Map Integers to Integers[J]. Appl. Commput. Harmon. Anal., 1998, 5: 332-369.
  • 8Mallat S G. Multiresolution Approximation and Wavelet Orthogonal Base of L2(R)[J]. Trans. Amer. Math. Soc., 1989, 315(1): 69-87.
  • 9Daubechies I. Orthonormal Bases of Compactly Supported Wavelets[J]. Comm. Pure Appl. Math. , 1988,41(7): 909-996.
  • 10Cohen A, Daubechies I,Feauveau J. Bi-orthogonal Bases of Compactly Supported Wavelets[J]. Comm. Pure Appl. Math. , 1992,45(5): 485-560.

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