Iterative image restoration using a non-local regularization function and a local regularization operator

被引:0
|
作者
Xue, Feng [1 ]
Liu, Quan-sheng [1 ]
Fan, Wei-hong [2 ]
机构
[1] Univ Bretagne Sud, LMAM, F-56017 Vannes, France
[2] Natl Univ Def Technol, Coll Elect Sci & Engn, Zagreb 41000, Croatia
关键词
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The regularization of the least-squares criterion has been established as an effective approach of solving ill-posed image restoration problems. Unfortunately, a proper global regularization parameter is very difficult to be determined, and edges are usually smoothed by restoration process. In this paper a new iterative regularization algorithm is presented. Before restoration, we divide the pixels of the blurred and noisy image into two types of regions: flat regions and edge regions (edges and the regions near edges). A non-local adaptive regularization function is used instead of a global regularization parameter and a local regularization operator which is determined by the orientation of pixels is employed in edge regions. Experiments show that our algorithm is effective and the edge details are well preserved during the restoration process.
引用
收藏
页码:766 / +
页数:2
相关论文
共 50 条
  • [41] Single Image Dehazing With Depth-Aware Non-Local Total Variation Regularization
    Liu, Qi
    Gao, Xinbo
    He, Lihuo
    Lu, Wen
    [J]. IEEE TRANSACTIONS ON IMAGE PROCESSING, 2018, 27 (10) : 5178 - 5191
  • [42] Poissonian image deblurring method by non-local total variation and framelet regularization constraint
    Shi, Yu
    Song, Jie
    Hua, Xia
    [J]. COMPUTERS & ELECTRICAL ENGINEERING, 2017, 62 : 319 - 329
  • [43] Noise Reduction in PET Sinograms Using Non-Local Total Variation Regularization
    Mejia, Jose
    Mederos, Boris
    Cabrera, Sergio D.
    Ochoa Dominguez, Humberto
    Vergara Villegas, Osslan O.
    [J]. 2014 IEEE SOUTHWEST SYMPOSIUM ON IMAGE ANALYSIS AND INTERPRETATION (SSIAI 2014), 2014, : 17 - 20
  • [44] Two iterative nonlocal regularization for image restoration
    Hao, Binbin
    Zhu, Jianguang
    [J]. Hao, B. (bbhao981@yahoo.com.cn), 1600, Binary Information Press, Flat F 8th Floor, Block 3, Tanner Garden, 18 Tanner Road, Hong Kong (09): : 1005 - 1016
  • [45] A Two-Step Regularization Framework for Non-Local Means
    Zhong-Gui Sun
    Song-Can Chen
    Li-Shan Qiao
    [J]. Journal of Computer Science and Technology, 2014, 29 : 1026 - 1037
  • [46] Compatibility, embedding and regularization of non-local random walks on graphs
    Bianchi, Davide
    Donatelli, Marco
    Durastante, Fabio
    Mazza, Mariarosa
    [J]. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2022, 511 (01)
  • [47] Non-local regularization for FE simulation of damage in ductile materials
    Jackiewicz, J
    Kuna, M
    [J]. COMPUTATIONAL MATERIALS SCIENCE, 2003, 28 (3-4) : 684 - 695
  • [48] A Two-Step Regularization Framework for Non-Local Means
    Sun, Zhong-Gui
    Chen, Song-Can
    Qiao, Li-Shan
    [J]. JOURNAL OF COMPUTER SCIENCE AND TECHNOLOGY, 2014, 29 (06) : 1026 - 1037
  • [49] OCT Image Restoration Using Non-Local Deep Image Prior
    Fan, Wenshi
    Yu, Hancheng
    Chen, Tianming
    Ji, Sheng
    [J]. ELECTRONICS, 2020, 9 (05):
  • [50] Non-local regularization of chiral quark models in the soliton sector
    Ripka, G
    Golli, B
    [J]. HADRON PHYSICS: EFFECTIVE THEORIES OF LOW ENERGY QCD, 2000, 508 : 3 - 12