Evaluation and empirical analysis of an exact FBP algorithm for spiral cone-beam CT

被引:9
|
作者
Katsevich, A [1 ]
Lauritsch, G [1 ]
Bruder, H [1 ]
Flohr, T [1 ]
Stierstorfer, K [1 ]
机构
[1] Univ Cent Florida, Dept Math, Orlando, FL 32816 USA
关键词
exact inversion; cone-beam data; spiral tomography; filtered back-projection algorithm;
D O I
10.1117/12.481348
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Recently one of the authors proposed a reconstruction algorithm, which is theoretically exact and has the truly shift-invariant filtering and backprojection structure. Each voxel is reconstructed using the theoretically minimum section of the spiral, which is located between the endpoints of the PI segment of the voxel. Filtering is one-dimensional, performed along lines with variable tilt on the detector, and consists of five terms. We will present evaluation of the performance of the algorithm. We will also discuss and illustrate empirically the contributions of the five filtering terms to the overall image. A thorough evaluation proved the validity of the algorithm. Excellent image results were achieved even for high pitch values. Overall image quality can be regarded as at least equivalent to the less efficient, exact, Radon-based methods. However, the new algorithm significantly increases efficiency. Thus, the method has the potential to be applied in clinical scanners of the future. The empirical analysis leads to a simple, intuitive understanding of the otherwise obscure terms of the algorithm. Identification and skipping of the practically irrelevant fifth term allows significant speed-up of the algorithm due to uniform distance weighting.
引用
收藏
页码:663 / 674
页数:12
相关论文
共 50 条
  • [21] Cone-beam spiral CT: First experimental results
    Karolczak, M
    Seibert, U
    Lutz, A
    Engelke, K
    Noo, F
    Kalender, WA
    RADIOLOGY, 2000, 217 : 404 - 404
  • [22] Multirow detector and cone-beam spiral/helical CT
    Wang, G
    Crawford, CR
    Kalender, WA
    IEEE TRANSACTIONS ON MEDICAL IMAGING, 2000, 19 (09) : 817 - 821
  • [23] Exact and approximate algorithms for helical cone-beam CT
    Kudo, H
    Rodet, T
    Noo, F
    Defrise, M
    PHYSICS IN MEDICINE AND BIOLOGY, 2004, 49 (13): : 2913 - 2931
  • [24] A new approximate algorithm for image reconstruction in cone-beam spiral CT at small cone-angles
    Schaller, S
    Flohr, T
    Steffen, P
    1996 IEEE NUCLEAR SCIENCE SYMPOSIUM - CONFERENCE RECORD, VOLS 1-3, 1997, : 1703 - 1709
  • [25] Cone beam cover method: An approach to performing backprojection in Katsevich's exact algorithm for spiral cone beam CT
    Yang, Jiansheng
    Kong, Qiang
    Zhou, Tie
    Jiang, Ming
    JOURNAL OF X-RAY SCIENCE AND TECHNOLOGY, 2004, 12 (04) : 199 - 214
  • [26] Exact radon rebinning algorithm for the long object problem in helical cone-beam CT
    Schaller, S
    Noo, F
    Sauer, F
    Tam, KC
    Lauritsch, G
    Flohr, T
    IEEE TRANSACTIONS ON MEDICAL IMAGING, 2000, 19 (05) : 361 - 375
  • [27] An empirical method for lag correction in cone-beam CT
    Mail, N.
    Moseley, D.
    Siewerdsen, J.
    Jaftray, D.
    MEDICAL PHYSICS, 2007, 34 (06) : 2342 - 2342
  • [28] An empirical method for lag correction in cone-beam CT
    Mail, N.
    Moseley, D. J.
    Siewerdsen, J. H.
    Jaffray, D. A.
    MEDICAL PHYSICS, 2008, 35 (11) : 5187 - 5196
  • [29] Feldkamp-type reconstruction algorithm for spiral cone-beam (CB) computed tomography (CT)
    Sourbelle, K
    Kachelriess, M
    Kalender, WA
    RADIOLOGY, 2002, 225 : 451 - 451
  • [30] Evaluation of the projection ordering for cone-beam CT
    Kong, Huihua
    Pan, Jinxiao
    Journal of Computational Information Systems, 2012, 8 (10): : 4031 - 4038