Markov chain Monte Carlo sampling based terahertz holography image denoising

被引:14
|
作者
Chen, Guanghao [1 ]
Li, Qi [1 ]
机构
[1] Harbin Inst Technol, Natl Key Lab Sci & Technol Tunable Laser, Harbin 150080, Peoples R China
基金
中国国家自然科学基金;
关键词
LINE DIGITAL HOLOGRAPHY; PHASE RETRIEVAL;
D O I
10.1364/AO.54.004345
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Terahertz digital holography has attracted much attention in recent years. This technology combines the strong transmittance of terahertz and the unique features of digital holography. Nonetheless, the low clearness of the images captured has hampered the popularization of this imaging technique. In this paper, we perform a digital image denoising technique on our multiframe superposed images. The noise suppression model is concluded as Bayesian least squares estimation and is solved with Markov chain Monte Carlo (MCMC) sampling. In this algorithm, a weighted mean filter with a Gaussian kernel is first applied to the noisy image, and then by nonlinear contrast transform, the contrast of the image is restored to the former level. By randomly walking on the preprocessed image, the MCMC-based filter keeps collecting samples, assigning them weights by similarity assessment, and constructs multiple sample sequences. Finally, these sequences are used to estimate the value of each pixel. Our algorithm shares some good qualities with nonlocal means filtering and the algorithm based on conditional sampling proposed by Wong et al. [Opt. Express 18, 8338 (2010)], such as good uniformity, and, moreover, reveals better performance in structure preservation, as shown in numerical comparison using the structural similarity index measurement and the peak signal-to-noise ratio. (C) 2015 Optical Society of America
引用
收藏
页码:4345 / 4351
页数:7
相关论文
共 50 条
  • [1] Stochastic image denoising based on Markov-chain Monte Carlo sampling
    Wong, Alexander
    Mishra, Akshaya
    Zhang, Wen
    Fieguth, Paul
    Clausi, David A.
    SIGNAL PROCESSING, 2011, 91 (08) : 2112 - 2120
  • [2] AN IMAGE DENOISING METHOD BASED ON MARKOV-CHAIN MONTE CARLO SAMPLING WITH ALTERABLE DIRECTION AND LOW RANK APPROXIMATION
    Luo, Liang
    Feng, Xiang-Chu
    Li, Xiao-Ping
    Liu, Xiao-Yan
    Zhou, Xue-Qin
    2013 INTERNATIONAL CONFERENCE ON WAVELET ANALYSIS AND PATTERN RECOGNITION (ICWAPR), 2013, : 90 - 95
  • [3] Monte Carlo Markov chain techniques for unsupervised MRF-based image denoising
    Tonazzini, A
    Bedini, L
    PATTERN RECOGNITION LETTERS, 2003, 24 (1-3) : 55 - 64
  • [4] Optimal Markov chain Monte Carlo sampling
    Chen, Ting-Li
    WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2013, 5 (05) : 341 - 348
  • [5] Markov Chain Monte Carlo sampling on multilocus genotypes
    Szydlowski, M.
    JOURNAL OF ANIMAL AND FEED SCIENCES, 2006, 15 (04): : 685 - 694
  • [6] A simple introduction to Markov Chain Monte–Carlo sampling
    Don van Ravenzwaaij
    Pete Cassey
    Scott D. Brown
    Psychonomic Bulletin & Review, 2018, 25 : 143 - 154
  • [7] A Markov Chain Monte Carlo based Rigid Image Registration Method
    Karabulut, Navdar
    Erdil, Ertunc
    Cetin, Mujdat
    2017 25TH SIGNAL PROCESSING AND COMMUNICATIONS APPLICATIONS CONFERENCE (SIU), 2017,
  • [8] A method based on the Markov Chain Monte Carlo for fingerprint image segmentation
    Zhan, XS
    Sun, ZX
    Yin, YL
    Chen, Y
    FUZZY SYSTEMS AND KNOWLEDGE DISCOVERY, PT 2, PROCEEDINGS, 2005, 3614 : 240 - 248
  • [9] Simulation of Markov Chain Monte Carlo Boson Sampling Based on Photon Losses
    Huang Xun
    Ni Ming
    Ji Yang
    Wu Yongzheng
    LASER & OPTOELECTRONICS PROGRESS, 2022, 59 (21)
  • [10] Respondent-driven sampling as Markov chain Monte Carlo
    Goel, Sharad
    Salganik, Matthew J.
    STATISTICS IN MEDICINE, 2009, 28 (17) : 2202 - 2229