Volume 47 Issue S1
Jul.  2018
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Cui Guangmang, Zhang Keqi, Xu Zhihai, Feng Huajun, Zhao Jufeng. Image noise level estimation based on affine reconstruction and noise sample histogram[J]. Infrared and Laser Engineering, 2018, 47(S1): 182-188. doi: 10.3788/IRLA201847.S126002
Citation: Cui Guangmang, Zhang Keqi, Xu Zhihai, Feng Huajun, Zhao Jufeng. Image noise level estimation based on affine reconstruction and noise sample histogram[J]. Infrared and Laser Engineering, 2018, 47(S1): 182-188. doi: 10.3788/IRLA201847.S126002

Image noise level estimation based on affine reconstruction and noise sample histogram

doi: 10.3788/IRLA201847.S126002
  • Received Date: 2018-02-05
  • Rev Recd Date: 2018-04-09
  • Publish Date: 2018-06-25
  • An image noise level estimation method was presented by using affine reconstruction technique and the calculated noise sample histogram. The watershed-based image segmentation was firstly utilized to divide the noisy image into several homogenous blocks. Then by applying affine reconstruction technique, the noiseless affine image signal and the noise residual image were obtained. Noise samples for the standard deviation values of each segmented patch were calculated from the noise residual image. After that the histogram of estimated noise samples was described to find out the specific noise level interval with the most noise samples falling into. Finally, the image noise standard deviation was computed by the average of noise samples in the selected noise interval. Experiments are implemented to demonstrate the effectiveness of the proposed algorithm. The presented method could produce accurate and reliable estimation results for images with rich textures and edges.
  • [1] Tian J, Chen L. Image noise estimation using a variation-adaptive evolutionary approach[J]. IEEE Signal Processing Letters, 2012, 19(7):395-398.
    [2] Pan J, Yang X, Cai H, et al. Image noise smoothing using a modified Kalman filter[J]. Neuro Computing, 2016, 173(P3):1625-1629.
    [3] Donoho D L, Johnstone J M. Ideal spatial adaptation by wavelet shrinkage[J]. Biometrika, 1994, 81(3):425-455.
    [4] Starck J, Murtagh F. Automatic noise estimation from the multiresolution support[J]. Publications of the Astronomical Society of the Pacific, 1998, 110(744):193-199.
    [5] Yang J, Wang Y, Xu W, et al. Image and video denoising using adaptive dual-tree discrete wavelet packets[J]. IEEE Transactions on Circuits Systems for Video Technology, 2009, 19(5):642-655.
    [6] Yang S M, Tai S C. Fast and reliable image-noise estimation using a hybrid approach[J]. Journal of Electronic Imaging, 2010, 19(19):3007.
    [7] Uss M, Vozel B, Lukin V. Image informative maps for estimating noise standard deviation and texture parameters[J]. Eurasip Journal on Advances in Signal Processing, 2011, 2011(1):1-12.
    [8] Shin D H, Park R H, Yang S, et al. Block-based noise estimation using adaptive Gaussian filtering[J]. IEEE Transactions on Consumer Electronics, 2005, 51(1):218-226.
    [9] Liu C, Szeliski R, Bing K S, et al. Automatic estimation and removal of noise from a single image[J]. IEEE Transactions on Pattern Analysis Machine Intelligence, 2008, 30(2):299.
    [10] Jiang P, Zhang J Z. Fast and reliable noise estimation algorithm based on statistical hypothesis tests[C]//Visual Communications and Image Processing, IEEE, 2012:1-5.
    [11] Pyatykh S, Hesser J, Zheng L. Image noise level estimation by principal component analysis[J]. IEEE Transactions on Image Processing A Publication of the IEEE Signal Processing Society, 2013, 22(2):687-699.
    [12] Liu X, Tanaka M, Okutomi M. Noise level estimation using weak textured patches of a single noisy image[C]//IEEE International Conference on Image Processing, IEEE, 2013:665-668.
    [13] Vincent L, Soille P. Watersheds in digital spaces:an efficient algorithm based on immersion simulations[J]. IEEE Transactions on Pattern Analysis Machine Intelligence, 1991, 13(6):583-598.
    [14] Tai S C, Yang S M. A fast method for image noise estimation using Laplacian operator and adaptive edge detection[C]//International Symposium on Communications, Control and Signal Processing, IEEE, 2008:1077-1081.
    [15] Immerkr J. Fast noise variance estimation[J]. Computer Vision Image Understanding, 1996, 64(2):300-302.
    [16] Liu X, Tanaka M, Okutomi M. Estimation of signal dependent noise parameters from a single image[C]//IEEE International Conference on Image Processing, IEEE, 2014:79-82.
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Image noise level estimation based on affine reconstruction and noise sample histogram

doi: 10.3788/IRLA201847.S126002
  • 1. State Key Lab of Modern Optical Instrumentation,Zhejiang University,Hangzhou 310027,China;
  • 2. Ningbo Yongxin Optics Co.,Ltd.,Ningbo 315040,China;
  • 3. School of Electronics and Information,Hangzhou Dianzi University,Hangzhou 310018,China

Abstract: An image noise level estimation method was presented by using affine reconstruction technique and the calculated noise sample histogram. The watershed-based image segmentation was firstly utilized to divide the noisy image into several homogenous blocks. Then by applying affine reconstruction technique, the noiseless affine image signal and the noise residual image were obtained. Noise samples for the standard deviation values of each segmented patch were calculated from the noise residual image. After that the histogram of estimated noise samples was described to find out the specific noise level interval with the most noise samples falling into. Finally, the image noise standard deviation was computed by the average of noise samples in the selected noise interval. Experiments are implemented to demonstrate the effectiveness of the proposed algorithm. The presented method could produce accurate and reliable estimation results for images with rich textures and edges.

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