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冗余轮廓波变换的构造及其在SAR图像降斑中的应用

练秋生 孔令富

练秋生, 孔令富. 冗余轮廓波变换的构造及其在SAR图像降斑中的应用[J]. 电子与信息学报, 2006, 28(7): 1215-1218.
引用本文: 练秋生, 孔令富. 冗余轮廓波变换的构造及其在SAR图像降斑中的应用[J]. 电子与信息学报, 2006, 28(7): 1215-1218.
Lian Qiu-sheng, Kong Ling-fu. The Construction of Redundant Contourlet Transform and Its Application to SAR Image Despeckling[J]. Journal of Electronics & Information Technology, 2006, 28(7): 1215-1218.
Citation: Lian Qiu-sheng, Kong Ling-fu. The Construction of Redundant Contourlet Transform and Its Application to SAR Image Despeckling[J]. Journal of Electronics & Information Technology, 2006, 28(7): 1215-1218.

冗余轮廓波变换的构造及其在SAR图像降斑中的应用

The Construction of Redundant Contourlet Transform and Its Application to SAR Image Despeckling

  • 摘要: 构造了由非抽样塔式分解和方向滤波器组实现的冗余轮廓波变换。文中利用McClellan变换设计非抽样塔式分解中满足精确重构条件的圆对称滤波器组。利用冗余轮廓波变换系数的自适应局部统计模型及最大后验概率法对SAR图像进行降斑处理,并与基于平稳小波和轮廓波变换的降斑算法进行比较。结果表明,提出的算法能有效地去除散斑噪声,并且具有更强的边缘保持能力。
  • Argenti F, Alpatone L. Speckle removal from SAR images in theundecimated wavelet domain[J].IEEE Trans. on Geoscience andRemote Sensing.2002, 40(11):2363-2374[2]Candes E J. Harmonic analysis of neural networks[J].Applied andComputational Har}monicAnalysis.1999, 6(2):197-218[3]Dai Min, Peng Cheng, Chan A K, et al.. Bayesian waveletshrinkage with edge detection for SAR image despeckling[J].IEEETr}ans. on Geoscience and Remote Sensing.2004, 42(8):1642-1648[4]Candes E J, Donoho D L. Curvelets: A surprisingly effectivenonadaptive representaion for object with edges. In Curves andSurfaces. Saint-Malo: Vanderbilt University Press, 1999:105-121.[5]Do M N, Vetterli M. Contourlets and sparse image expansions.Proc. SP几2003, 5207: 560-570.[6]Po D D, Do M N. Directional multiscale statistical modeling ofimages[J].Proc. SPIE.2003, 5207:69-79[7]Viscito E, Allebach J P. The analysis and design ofmultidimensional FIR perfect reconstruction filter banks forarbitrary sampling lattices[J].IEEE Tr}ans. on Cir. and Syst.1991,38(1):29-41[8]Watsom A B. The cortex transform: Rapid computation ofsimulated neural images[J].Compnter Vision, Graphics, and ImageProcessing.1987, 39(3):311-327[9]Tay D B H, Kingsbury N G. Flexible design of multidimensionalperfect reconstruction FIR 2-band filters using transformation ofvariables. IEEE Tr}ans. on Image Pr}oc., 1993, 2(4): 466-480.[10]Donoho D L, Johhstone I M. Ideal special adaptation by waveletshrinkage. Biomeri}ika, 1994, 81(3): 425-455.[11]Mallat S. A theory for multiresolution signal decomposition: Thewavelet representation.IEEE Tran.r. nn Patterw Anal. LlachineIntell., 1989, 11(7): 674-693
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出版历程
  • 收稿日期:  2004-12-07
  • 修回日期:  2005-04-29
  • 刊出日期:  2006-07-19

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