Robust Registration of Medical Images in the Presence of Spatially-Varying Noise

被引:0
|
作者
Abbasi-Asl, Reza [1 ,2 ]
Ghaffari, Aboozar [3 ]
Fatemizadeh, Emad [4 ]
机构
[1] Univ Calif San Francisco, Dept Bioengn & Therapeut Sci, Dept Neurol, San Francisco, CA 94143 USA
[2] Univ Calif San Francisco, Weill Inst Neurosci, San Francisco, CA 94143 USA
[3] Iran Sci & Technol Univ, Elect Engn Dept, Tehran 16844, Iran
[4] Sharif Univ Technol, Elect Engn Dept, Tehran 14115, Iran
关键词
image registration; spatially-varying noise; magnetic resonance imaging; retina images; EMPIRICAL MODE DECOMPOSITION; WIENER; CLASSIFICATION; ALGORITHM;
D O I
10.3390/a15020058
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Spatially-varying intensity noise is a common source of distortion in medical images and is often associated with reduced accuracy in medical image registration. In this paper, we propose two multi-resolution image registration algorithms based on Empirical Mode Decomposition (EMD) that are robust against additive spatially-varying noise. EMD is a multi-resolution tool that decomposes a signal into several principle patterns and residual components. Our first proposed algorithm (LR-EMD) is based on the registration of EMD feature maps from both floating and reference images in various resolutions. In the second algorithm (AFR-EMD), we first extract a single average feature map based on EMD and then use a simple hierarchical multi-resolution algorithm to register the average feature maps. We then showcase the superior performance of both algorithms in the registration of brain MRIs as well as retina images. For the registration of brain MR images, using mutual information as the similarity measure, both AFR-EMD and LR-EMD achieve a lower error rate in intensity (42% and 32%, respectively) and lower error rate in transformation (52% and 41%, respectively) compared to intensity-based hierarchical registration. Our results suggest that the two proposed algorithms offer robust registration solutions in the presence of spatially-varying noise.
引用
收藏
页数:18
相关论文
共 50 条
  • [1] Robust Huber similarity measure for image registration in the presence of spatially-varying intensity distortion
    Ghaffari, Aboozar
    Fatemizadeh, Emad
    SIGNAL PROCESSING, 2015, 109 : 54 - 68
  • [2] Restoration of Spatially-Varying Motion-Blurred Images
    El-Shekheby, Shereen
    Abdel-Kader, Rehab F.
    Zaki, Fayez W.
    PROCEEDINGS OF 2018 13TH INTERNATIONAL CONFERENCE ON COMPUTER ENGINEERING AND SYSTEMS (ICCES), 2018, : 595 - 600
  • [3] Printing Spatially-Varying Reflectance for Reproducing HDR Images
    Dong, Yue
    Tong, Xin
    Pellacini, Fabio
    Guo, Baining
    ACM TRANSACTIONS ON GRAPHICS, 2012, 31 (04):
  • [4] Optical Flow in the Presence of Spatially-Varying Motion Blur
    Portz, Travis
    Zhang, Li
    Jiang, Hongrui
    2012 IEEE CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR), 2012, : 1752 - 1759
  • [5] Spatially-Varying Metric Learning for Diffeomorphic Image Registration: A Variational Framework
    Vialard, Francois-Xavier
    Risser, Laurent
    MEDICAL IMAGE COMPUTING AND COMPUTER-ASSISTED INTERVENTION - MICCAI 2014, PT I, 2014, 8673 : 227 - +
  • [6] Image dejittering on the perspective of spatially-varying mixed noise removal
    Zhang, Yingxin
    Zhang, Wenxing
    Yin, Junping
    SIGNAL PROCESSING, 2025, 226
  • [7] Image dejittering on the perspective of spatially-varying mixed noise removal
    School of Mathematical Sciences, University of Electronic Science and Technology of China, Chengdu
    611731, China
    不详
    100094, China
    不详
    Signal Process, 1600, (January 2025):
  • [8] A computational method for the restoration of images with an unknown, spatially-varying blur
    Bardsley, J
    Jefferies, S
    Nagy, J
    Plemmons, R
    OPTICS EXPRESS, 2006, 14 (05): : 1767 - 1782
  • [9] Optical Flow Computation in the Presence of Spatially-Varying Motion Blur
    Daraei, Mohammad Hossein
    ADVANCES IN VISUAL COMPUTING (ISVC 2014), PT 1, 2014, 8887 : 140 - 150
  • [10] Robust multiscale optimization accounting for spatially-varying material uncertainties
    Dilaksan Thillaithevan
    Paul Bruce
    Matthew Santer
    Structural and Multidisciplinary Optimization, 2022, 65