Noise-adaptive edge-preserving image restoration algorithm

被引:11
作者
Park, SC [1 ]
Kang, MG [1 ]
机构
[1] Yonsei Univ, Dept Elect Engn, Seodaemun Ku, Seoul 120749, South Korea
关键词
edge-preserving restoration; regularization; Markov random field; iterative algorithm;
D O I
10.1117/1.1320976
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Most edge-preserving image restoration algorithms preserve discontinuities that are larger than a prescribed threshold value, therefore noise components whose differences in neighboring pixels are larger than the threshold become amplified unintentionally. We propose a noise-adaptive edge-preserving Image restoration algorithm based on a Markov random field image model. The proposed potential function is controlled by the weighting function to adaptively incorporate the discontinuities into the solution. To avoid undesirable amplification of the noise, we introduce a noise-adaptive threshold to each pixel difference. As a result, the potential function Varies its shape from a quadratic form to a concave form according to the amount of noise added to each pixel. In doing so, high-frequency components caused by strong noise are relatively more smoothed as with the quadratic potential function used, while edge components that have a small noise Intensity are well preserved. The smoothing functional to be minimized is formulated to have a global minimizer in spite of its nonlinearity by enforcing the convergence and convexity requirements. The effectiveness of the proposed algorithm is demonstrated experimentally. (C) 2000 society of Photo-Optical Instrumentation Engineers. [S0091-3286(00)01212-5].
引用
收藏
页码:3124 / 3137
页数:14
相关论文
共 50 条
[21]   AN ITERATIVE METHOD FOR EDGE-PRESERVING MAP ESTIMATION WHEN DATA-NOISE IS POISSON [J].
Bardsley, Johnathan M. ;
Goldes, John .
SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2010, 32 (01) :171-185
[22]   Image Restoration Algorithm of Smoothness Constraints Constructed by Adaptive Fuzzy Edge Evaluation Function [J].
Ping, Shi Ya .
2015 SEVENTH INTERNATIONAL CONFERENCE ON MEASURING TECHNOLOGY AND MECHATRONICS AUTOMATION (ICMTMA 2015), 2015, :302-305
[23]   MRI reconstruction with an edge-preserving filtering prior [J].
Zhuang, Peixian ;
Zhu, Xiaowen ;
Ding, Xinghao .
SIGNAL PROCESSING, 2019, 155 :346-357
[24]   Bayesian parallel Imaging with edge-preserving priors [J].
Raj, Ashish ;
Singh, Gurmeet ;
Zabih, Ramin ;
Kressler, Bryan ;
Wang, Yi ;
Schuff, Norbert ;
Weiner, Michael .
MAGNETIC RESONANCE IN MEDICINE, 2007, 57 (01) :8-21
[25]   Morphologic gain-controlled regularization for edge-preserving super-resolution image reconstruction [J].
Pulak Purkait ;
Bhabatosh Chanda .
Signal, Image and Video Processing, 2013, 7 :925-938
[26]   A REGULARIZATION METHOD FOR ONEDIMENSIONAL EDGE-DETECTION AND EDGE-PRESERVING SMOOTHING [J].
CHENG, B ;
KAY, J .
COMPUTATIONAL STATISTICS, 1995, 10 (01) :53-69
[27]   SAR SEA ICE IMAGE SEGMENTATION USING AN EDGE-PRESERVING REGION-BASED MRF [J].
Yang, Xuezhi ;
Clausi, David A. .
2009 16TH IEEE INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOLS 1-6, 2009, :1721-+
[28]   Morphologic gain-controlled regularization for edge-preserving super-resolution image reconstruction [J].
Purkait, Pulak ;
Chanda, Bhabatosh .
SIGNAL IMAGE AND VIDEO PROCESSING, 2013, 7 (05) :925-938
[29]   Evaluating SAR Sea Ice Image Segmentation Using Edge-Preserving Region-Based MRFs [J].
Yang, Xuezhi ;
Clausi, David A. .
IEEE JOURNAL OF SELECTED TOPICS IN APPLIED EARTH OBSERVATIONS AND REMOTE SENSING, 2012, 5 (05) :1383-1393
[30]   A COMPUTATIONAL FRAMEWORK FOR EDGE-PRESERVING REGULARIZATION IN DYNAMIC INVERSE PROBLEMS [J].
Pasha, Mirjeta ;
Saibaba, Arvind K. ;
Gazzola, Silvia ;
Espanol, Malena I. ;
De Sturler, Eric .
ELECTRONIC TRANSACTIONS ON NUMERICAL ANALYSIS, 2023, 58 :486-516