Image denoising with bank filters using the maximum likelihood estimation

被引:0
|
作者
Bezuglov, D. [1 ]
Voronin, V. [2 ,3 ]
机构
[1] Russian Customs Acad, Rostov Branch, 20 Budyonnovsky Ave, Rostov Na Donu 344002, Russia
[2] Moscow State Univ Technol STANKIN, Ctr Cognit Technol & Machine Vis, Vadkovsky 1, Moscow 127055, Russia
[3] Don State Tech Univ, Lab Math Methods Image Proc & Intelligent Comp Vi, Rostov Na Donu, Russia
来源
COMPUTATIONAL IMAGING V | 2020年 / 11396卷
基金
俄罗斯科学基金会;
关键词
image denoising; median filter; Gabor filter; wavelet filter; filter bank; maximum likelihood estimation; MIXTURES;
D O I
10.1117/12.2561033
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Recently, systems of intelligent image processing have been intensively developing. When solving problems of high complexity, modern methods of technical vision are required to increase the efficiency of the digital image processing process with the variability of the working scene, heterogeneity of objects, and interference. One of the trends in the development of modern information technologies is the development of highly efficient methods and algorithms for analyzing signals and images with background noises. When constructing highly-effective techniques and algorithms for image denoising, an a priori knowledge of the characteristics of distorting interference is required. In practice, in most cases, such information is missing. In this paper, we develop a new image denoising method with bank filters using the maximum likelihood estimation. We propose a new approach to using a set of heterogeneous digital image filters, such as a median filter, a Gabor filter, a non-local average filter, a spline filter, a wavelet filter, and others. The feasibility of this approach is determined by the fact that, as a rule, when considering the filtering process, a Gaussian character of the noise distribution density is assumed. Moreover, the effectiveness of various filtering methods on real images recorded against the background of noise will be different. This is due to the fact that under real observation conditions, the noise distribution density may differ from the Gaussian one. This explains the difference in the qualitative filtering characteristics of the same image by different filters. Experimental studies have shown the operability and high efficiency of the developed method, which allows improving the quality of image filtering.
引用
收藏
页数:6
相关论文
共 50 条
  • [1] Denoising of SAR Images Using Maximum Likelihood Estimation
    Nair, Jyothisha J.
    Bhadran, Bindhya
    [J]. 2014 INTERNATIONAL CONFERENCE ON COMMUNICATIONS AND SIGNAL PROCESSING (ICCSP), 2014,
  • [2] Sensitivity and Variability Analysis for Image Denoising Using Maximum Likelihood Estimation of Exponential Distribution
    Nandal, Amita
    Dhaka, Arvind
    Gamboa-Rosales, Hamurabi
    Marina, Ninoslav
    Galvan-Tejada, Jorge, I
    Galvan-Tejada, Carlos E.
    Moreno-Baez, Arturo
    Celaya-Padilla, Jose M.
    Luna-Garcia, Huiziloportli
    [J]. CIRCUITS SYSTEMS AND SIGNAL PROCESSING, 2018, 37 (09) : 3903 - 3926
  • [3] Sensitivity and Variability Analysis for Image Denoising Using Maximum Likelihood Estimation of Exponential Distribution
    Amita Nandal
    Arvind Dhaka
    Hamurabi Gamboa-Rosales
    Ninoslav Marina
    Jorge I. Galvan-Tejada
    Carlos E. Galvan-Tejada
    Arturo Moreno-Baez
    Jose M. Celaya-Padilla
    Huizilopoztli Luna-Garcia
    [J]. Circuits, Systems, and Signal Processing, 2018, 37 : 3903 - 3926
  • [4] Estimation of cyclic spectra using maximum likelihood filters
    Wang, CY
    Wang, HY
    [J]. ICSP '98: 1998 FOURTH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING, PROCEEDINGS, VOLS I AND II, 1998, : 39 - 42
  • [5] Estimation of cyclic spectra using maximum likelihood filters
    Wang, Chengyi
    Wang, Hongyu
    [J]. International Conference on Signal Processing Proceedings, ICSP, 1998, 1 : 39 - 42
  • [6] MAXIMUM-LIKELIHOOD-ESTIMATION USING SQUARE ROOT INFORMATION FILTERS
    BIERMAN, GJ
    BELZER, MR
    VANDERGRAFT, JS
    PORTER, DW
    [J]. PROCEEDINGS OF THE 1989 AMERICAN CONTROL CONFERENCE, VOLS 1-3, 1989, : 2646 - 2652
  • [7] MAXIMUM-LIKELIHOOD-ESTIMATION USING SQUARE ROOT INFORMATION FILTERS
    BIERMAN, GJ
    BELZER, MR
    VANDERGRAFT, JS
    PORTER, DW
    [J]. IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1990, 35 (12) : 1293 - 1298
  • [8] Robust Deformable Image Registration Using Maximum Likelihood Estimation
    Xia, J.
    Chen, Y.
    Samant, S.
    [J]. MEDICAL PHYSICS, 2009, 36 (06)
  • [9] MAXIMUM-LIKELIHOOD FILTERS IN SPECTRAL ESTIMATION PROBLEMS
    LAGUNAS, MA
    SANTAMARIA, ME
    GASULL, A
    MORENO, A
    [J]. SIGNAL PROCESSING, 1986, 10 (01) : 19 - 34
  • [10] Sparse code shrinkage:: Denoising by nonlinear maximum likelihood estimation
    Hyvärinen, A
    Hoyer, P
    Oja, E
    [J]. ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 11, 1999, 11 : 473 - 479