Integrated Segmentation and Interpolation of Sparse Data

被引:17
|
作者
Paiement, Adeline [1 ]
Mirmehdi, Majid [1 ]
Xie, Xianghua [2 ]
Hamilton, Mark C. K. [3 ,4 ]
机构
[1] Univ Bristol, Dept Comp Sci, Bristol BS8 1UB, Avon, England
[2] Univ Swansea, Dept Comp Sci, Swansea SA2 8PP, W Glam, Wales
[3] Bristol Royal Infirm & Gen Hosp, Natl Inst Hlth Res, Cardiovasc Biomed Res Unit, Bristol BS2 8HW, Avon, England
[4] Bristol Royal Infirm & Gen Hosp, Bristol Heart Inst, Bristol BS2 8HW, Avon, England
关键词
3D/4D object modeling; segmentation; interpolation; level set methods; RBF; GEODESIC ACTIVE CONTOURS; LEVEL-SET; MODEL; SHAPE; RECONSTRUCTION;
D O I
10.1109/TIP.2013.2286903
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
We address the two inherently related problems of segmentation and interpolation of 3D and 4D sparse data and propose a new method to integrate these stages in a level set framework. The interpolation process uses segmentation information rather than pixel intensities for increased robustness and accuracy. The method supports any spatial configurations of sets of 2D slices having arbitrary positions and orientations. We achieve this by introducing a new level set scheme based on the interpolation of the level set function by radial basis functions. The proposed method is validated quantitatively and/or subjectively on artificial data and MRI and CT scans and is compared against the traditional sequential approach, which interpolates the images first, using a state-of-the-art image interpolation method, and then segments the interpolated volume in 3D or 4D. In our experiments, the proposed framework yielded similar segmentation results to the sequential approach but provided a more robust and accurate interpolation. In particular, the interpolation was more satisfactory in cases of large gaps, due to the method taking into account the global shape of the object, and it recovered better topologies at the extremities of the shapes where the objects disappear from the image slices. As a result, the complete integrated framework provided more satisfactory shape reconstructions than the sequential approach.
引用
收藏
页码:110 / 125
页数:16
相关论文
共 50 条
  • [1] The Interpolation of Sparse Geophysical Data
    Chen, Yangkang
    Chen, Xiaohong
    Wang, Yufeng
    Zu, Shaohuan
    SURVEYS IN GEOPHYSICS, 2019, 40 (01) : 73 - 105
  • [2] Interferometric interpolation of sparse marine data
    Hanafy, Sherif M.
    Schuster, Gerard T.
    GEOPHYSICAL PROSPECTING, 2014, 62 (01) : 1 - 16
  • [3] The Interpolation of Sparse Geophysical Data
    Yangkang Chen
    Xiaohong Chen
    Yufeng Wang
    Shaohuan Zu
    Surveys in Geophysics, 2019, 40 : 73 - 105
  • [4] Interpolation of sparse high-dimensional data
    Lux, Thomas C. H.
    Watson, Layne T.
    Chang, Tyler H.
    Hong, Yili
    Cameron, Kirk
    NUMERICAL ALGORITHMS, 2021, 88 (01) : 281 - 313
  • [5] Interpolation of sparse high-dimensional data
    Thomas C. H. Lux
    Layne T. Watson
    Tyler H. Chang
    Yili Hong
    Kirk Cameron
    Numerical Algorithms, 2021, 88 : 281 - 313
  • [6] GEODESIC NEIGHBORHOODS FOR PIECEWISE AFFINE INTERPOLATION OF SPARSE DATA
    Facciolo, Gabriele
    Caselles, Vicent
    2009 16TH IEEE INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOLS 1-6, 2009, : 365 - 368
  • [7] Radon domain interferometric interpolation of sparse seismic data
    Shao, Jie
    Wang, Yibo
    Chang, Xu
    GEOPHYSICS, 2021, 86 (05) : WC89 - WC104
  • [8] Learning personalized preference: A segmentation strategy under consumer sparse data
    Zhu, Tingting
    Liu, Yezheng
    EXPERT SYSTEMS WITH APPLICATIONS, 2023, 215
  • [9] SEISMIC DATA INTERPOLATION WITH CURVELET DOMAIN SPARSE CONSTRAINED INVERSION
    Wang, Deli
    Bao, Wenqian
    Xu, Shibo
    Zhu, Heng
    JOURNAL OF SEISMIC EXPLORATION, 2014, 23 (01): : 89 - 102
  • [10] ANFIS Construction With Sparse Data via Group Rule Interpolation
    Yang, Jing
    Shang, Changjing
    Li, Ying
    Li, Fangyi
    Shen, Qiang
    IEEE TRANSACTIONS ON CYBERNETICS, 2021, 51 (05) : 2773 - 2786