Image restoration based on adaptive group images sparse regularization

被引:0
|
作者
Wang Z.-Y. [1 ]
Xia Q.-M. [1 ]
Cai G.-R. [1 ]
Su J.-H. [1 ]
Zhang J.-M. [1 ]
机构
[1] College of Computer Engineering, Jimei University, Xiamen
关键词
Image restoration; Image text removal; Roughness; Sparse regularization;
D O I
10.3788/OPE.20192712.2713
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
The sparse regularized image restoration method based on animage group adopts the adaptive structure group dictionary to replace the traditional learning dictionary based on the entireimage block.However, because some parameters in the algorithm have not been optimized, the complexity of the algorithm remains relatively high. Therefore, this study proposed a sparse regularization image restoration method based on an adaptive image group in terms of roughness. First, global and local image roughnesses were calculated. Then, the number of self-adaptive regularization iterations was calculated according to the global roughness, and the number of samples required for learning the dictionary was adjusted based on the local roughness. Finally, the adaptive parameters were applied to the process of sparse regularization image restoration based on an image group. The method proposed in this study was applied to a case involving image restoration of text removal for images with different degrees of smoothness. The experimental results show that the efficiency of image restoration can be greatly improved when a similar restoration effect is guaranteed, particularly in relatively smooth images, where the speed-up ratio can reach nearly 30 times. © 2019, Science Press. All right reserved.
引用
收藏
页码:2713 / 2721
页数:8
相关论文
共 17 条
  • [1] Wu J., Wang Y.Y., Chen Y., Et al., Speckle reduction of ultrasound images with anisotropic diffusion based on homogeneous region automatic selection, Opt. Precision Eng., 22, 5, pp. 1312-1321, (2014)
  • [2] Zhang X.J., Ye W.Z., An adaptive second-order partial differential equation based on TV equation and p-Laplacian equation for image denoising, Multimedia Tools and Applications, 78, 13, pp. 18095-18112, (2019)
  • [3] Liu C., Zhang X.H., Deep convolutional autoencoder networks approach to low-light level image restoration under extreme low-light illumination, Opt. Precision Eng., 26, 4, pp. 951-961, (2018)
  • [4] Shen J., Chan T.F., Mathematical models for local nontexture inpaintings, SIAM Journal on Applied Mathematics, 62, 3, pp. 1019-1043, (2002)
  • [5] Figueiredo M.A.T., Leitao J.M.N., Unsupervised image restoration and edge location using compound Gauss-Markov random fields and the MDL principle, IEEE Transactions on Image Processing, 6, 8, pp. 1089-1102, (1997)
  • [6] Tanaka K., Horiguchi T., Solvable Markov random field model in color image restoration, Physical Review E, 65, 4, pp. 46-142, (2002)
  • [7] Ji H.L., Yang Q.W., Image inpainting algorithm based on group-structured sparse representation, Computer Engineering and Applications, 52, 18, pp. 14-17, (2016)
  • [8] Aharonm, Michael E., Alfred B., K-SVD: An algorithm for designing overcomplete dictionaries for sparse representation, IEEE Transactions on Signal Processing, 54, 11, pp. 4311-4322, (2006)
  • [9] Dong W.S., Shi G.M., Li X., Nonlocal image restoration with bilateral variance estimation: a low-rank approach, IEEE Transactions on Image Processin, 22, 2, pp. 700-711, (2012)
  • [10] Dong W.S., Zhang L., Shi G.M., Et al., Nonlocally centralized sparse representation for image restoration, IEEE Transactions on Image Processing, 22, 4, pp. 1620-1630, (2012)