Sharpening of CT images by cubic interpolation using B-spline

被引:2
|
作者
Numada, M [1 ]
Nomura, T [1 ]
Kamiya, K [1 ]
Koshimizu, H [1 ]
Tashiro, H [1 ]
机构
[1] Toyama Prefectural Univ, Toyama 9390398, Japan
关键词
D O I
10.1109/ICPR.2004.1333869
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Computed tomography (CT) is a method by which an original image is reconstructed based on the data of projected images collected from various directions, and is widely used in the fields of medicine and industry. However, the edge of the image reconstructed by CT is unsharp, therefore, microflaws are often overlooked. In this paper, we demonstrated that one of the causes of the decreased sharpness of the reconstructed image is associated with the linear interpolation during the back-projection process, and in our method, the linear interpolation is replaced by cubic interpolation using the B-spline. In addition, by calculating the control points Of B-spline by Fourier transform, the process required for the calculation of the control points appears to be eliminated. In the experiment, the reduction of unsharpness to 112 that of the conventional method and the reduction of processing time to a level equivalent to that of the conventional method have been achieved.
引用
收藏
页码:701 / 704
页数:4
相关论文
共 50 条
  • [31] Algorithms of cubic B-spline interpolation extended for m>2
    Matiu-Iovan, Liliana
    Frigura-Iliasa, Flaviu Mihai
    [J]. PROCEEDINGS OF THE 2012 8TH INTERNATIONAL SYMPOSIUM ON COMMUNICATION SYSTEMS, NETWORKS & DIGITAL SIGNAL PROCESSING (CSNDSP), 2012,
  • [32] Image interpolation by rational ball cubic B-spline representation and genetic algorithm
    Abbas, Samreen
    Hussain, Malik Zawwar
    Irshad, Misbah
    [J]. ALEXANDRIA ENGINEERING JOURNAL, 2018, 57 (02) : 931 - 937
  • [33] As-developable-as-possible B-spline surface interpolation to B-spline curves
    Bo, Pengbo
    Zheng, Yujian
    Chu, Dianhui
    Zhang, Caiming
    [J]. COMPUTER AIDED GEOMETRIC DESIGN, 2020, 79
  • [34] Fast parametric curve interpolation with minimal feedrate fluctuation by cubic B-spline
    Lu, Lei
    Zhang, Lei
    Gu, Yan
    Zhao, Ji
    [J]. PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART B-JOURNAL OF ENGINEERING MANUFACTURE, 2018, 232 (09) : 1642 - 1652
  • [35] Designing planar cubic B-spline curves with monotonic curvature for curve interpolation
    Aizeng Wang
    Chuan He
    Fei Hou
    Zhanchuan Cai
    Gang Zhao
    [J]. Computational Visual Media, 2020, 6 : 349 - 354
  • [36] Jacobi–PIA algorithm for bi-cubic B-spline interpolation surfaces
    Liu, Chengzhi
    Li, Juncheng
    Hu, Lijuan
    [J]. Graphical Models, 2022, 120
  • [37] Interpolation by Nonuniform B-Spline through Uniform B-Spline Filter Banks
    Yang, Yanli
    Ma, De
    Yu, Ting
    [J]. 2016 IEEE INTERNATIONAL CONFERENCE ON DIGITAL SIGNAL PROCESSING (DSP), 2016, : 375 - 378
  • [38] Designing planar cubic B-spline curves with monotonic curvature for curve interpolation
    Wang, Aizeng
    He, Chuan
    Hou, Fei
    Cai, Zhanchuan
    Zhao, Gang
    [J]. COMPUTATIONAL VISUAL MEDIA, 2020, 6 (03) : 349 - 354
  • [39] Numerical solution of Burgers' equation by cubic B-spline quasi-interpolation
    Zhu, Chun-Gang
    Wang, Ren-Hong
    [J]. APPLIED MATHEMATICS AND COMPUTATION, 2009, 208 (01) : 260 - 272
  • [40] Adaptive image interpolation technique based on cubic trigonometric B-spline representation
    Abbas, Samreen
    Irshad, Misbah
    Hussain, Malik Zawwar
    [J]. IET IMAGE PROCESSING, 2018, 12 (05) : 769 - 777