Similarity measures for non-rigid registration

被引:0
|
作者
Rogelj, P [1 ]
Kovacic, S [1 ]
机构
[1] Univ Ljubljana, Fac Elect Engn, Ljubljana 1001, Slovenia
关键词
similarity measure; registration; segmentation; entropy; joint distribution;
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
Non-rigid multimodal registration requires similarity measure with two important properties: locality and multimodality. Unfortunately all commonly used multimodal similarity measures are inherently global and cannot be directly used to estimate local image properties. We have derived a local similarity measure based on joint entropy, which can operate on extremely small image regions, e.g. individual voxels. Using such small image regions reflects in higher sensitivity to noise and partial volume voxels, consequently reducing registration speed and accuracy. To cope with these problems we enhance the similarity measure with image segmentation. Image registration and image segmentation are related tasks, as segmentation can be performed by registering an image to a pre-segmented reference image, while on the other hand registration yields better results when the images are pre-segmented. Because of these interdependences it was anticipated that simultaneous application of registration and segmentation should improve registration as well as segmentation results. Several experiments based on synthetic images were performed to test this assumption. The results obtained show that our method can improve the registration accuracy and reduce the required number of registration steps.
引用
收藏
页码:569 / 578
页数:4
相关论文
共 50 条
  • [31] NON-RIGID REGISTRATION GUIDED BY LANDMARKS AND LEARNING
    Eckl, Jutta
    Daum, Volker
    Hornegger, Joachim
    Pohl, Kilian M.
    2012 9TH IEEE INTERNATIONAL SYMPOSIUM ON BIOMEDICAL IMAGING (ISBI), 2012, : 704 - 707
  • [32] Grid refinement in adaptive non-rigid registration
    Park, HJ
    Meyer, CR
    MEDICAL IMAGE COMPUTING AND COMPUTER-ASSISTED INTERVENTION - MICCAI 2003, PT 2, 2003, 2879 : 796 - 803
  • [33] Non-rigid registration using distance functions
    Paragios, N
    Rousson, M
    Ramesh, V
    COMPUTER VISION AND IMAGE UNDERSTANDING, 2003, 89 (2-3) : 142 - 165
  • [34] Non-rigid registration under anisotropic deformations
    Dyke, Roberto M.
    Lai, Yu-Kun
    Rosin, Paul L.
    Tam, Gary K. L.
    COMPUTER AIDED GEOMETRIC DESIGN, 2019, 71 : 142 - 156
  • [35] Volume reconstruction based on non-rigid registration
    Bao, Xudong
    Xu, Danhua
    Toumoulin, Christine
    Luo, Limin
    2007 ANNUAL INTERNATIONAL CONFERENCE OF THE IEEE ENGINEERING IN MEDICINE AND BIOLOGY SOCIETY, VOLS 1-16, 2007, : 6536 - +
  • [36] Survey of Non-Rigid Registration Tools in Medicine
    Keszei, Andras P.
    Berkels, Benjamin
    Deserno, Thomas M.
    JOURNAL OF DIGITAL IMAGING, 2017, 30 (01) : 102 - 116
  • [37] An efficient algorithm for non-rigid object registration
    Makovetskii, A.
    Voronin, S.
    Kober, V
    Voronin, A.
    COMPUTER OPTICS, 2020, 44 (01) : 67 - 73
  • [38] Probabilistic inference of regularisation in non-rigid registration
    Simpson, Ivor J. A.
    Schnabel, Julia A.
    Groves, Adrian R.
    Andersson, Jesper L. R.
    Woolrich, Mark W.
    NEUROIMAGE, 2012, 59 (03) : 2438 - 2451
  • [39] An efficient volumetric method for non-rigid registration
    Zhang, Ran
    Chen, Xuejin
    Shiratori, Takaaki
    Tong, Xin
    Liu, Ligang
    GRAPHICAL MODELS, 2015, 79 : 1 - 11
  • [40] Multiple Non-Rigid Surface Detection and Registration
    Wu, Yi
    Ijiri, Yoshihisa
    Yang, Ming-Hsuan
    2013 IEEE INTERNATIONAL CONFERENCE ON COMPUTER VISION (ICCV), 2013, : 1992 - 1999