Exact and efficient cone-beam reconstruction algorithm for a short-scan circle combined with various lines

被引:7
|
作者
Dennerlein, F [1 ]
Katsevich, A [1 ]
Lauritsch, G [1 ]
Hornegger, J [1 ]
机构
[1] Siemens Med Solut, D-91301 Frochheim, Germany
关键词
image reconstruction; computed tomography; cone-beam; theoretically exact; filtered backprojection algorithm; C-arm imaging; circle and line; data completeness; geometric calibration;
D O I
10.1117/12.595186
中图分类号
TB8 [摄影技术];
学科分类号
0804 ;
摘要
X-ray 3D rotational angiography based on C-arm systems has become a versatile and established tomographic imaging modality for high contrast objects in interventional environment. Improvements in data acquisition, e.g. by use of flat panel detectors, will enable C-arm systems to resolve even low-contrast details. However, further progress will be limited by the incompleteness of data acquisition on the conventional short-scan circular source trajectories. Cone artifacts, which result from that incompleteness, significantly degrade image quality by severe smearing and shading. To assure data completeness a combination of a partial circle with one or several line segments is investigated. A new and efficient reconstruction algorithm is deduced from a general inversion formula based on 3D Radon theory. The method is theoretically exact, possesses shift-invariant filtered backprojection (FBP) structure, and solves the long object problem. The algorithm is flexible in dealing with various circle and line configurations. The reconstruction method requires nothing more than the theoretically minimum length of scan trajectory. It consists of a conventional short-scan circle and a line segment approximately twice as long as the height of the region-of-interest. Geometrical deviations from the ideal source trajectory are considered in the implementation in order to handle data of real C-arm systems. Reconstruction results show excellent image quality free of cone artifacts. The proposed scan trajectory and reconstruction algorithm assure excellent image quality and allow low-contrast tomographic imaging with C-arm based cone-beam systems. The method can be implemented without any hardware modifications on systems commercially available today.
引用
收藏
页码:388 / 399
页数:12
相关论文
共 50 条
  • [41] Fast image reconstruction with cone-beam ART algorithm
    Zhang, Shunli
    Zhang, Dinghua
    Huang, Kuidong
    Cheng, Yunyong
    Yi Qi Yi Biao Xue Bao/Chinese Journal of Scientific Instrument, 2009, 30 (04): : 887 - 892
  • [42] A NOTE ON SMITH RECONSTRUCTION ALGORITHM FOR CONE-BEAM TOMOGRAPHY
    DEFRISE, M
    CLACK, R
    LEAHY, R
    IEEE TRANSACTIONS ON MEDICAL IMAGING, 1993, 12 (03) : 622 - 623
  • [43] A FAST ITERATIVE RECONSTRUCTION ALGORITHM FOR CONE-BEAM SPECT
    LI, J
    JASZCZAK, RJ
    GREER, KL
    COLEMAN, RE
    JOURNAL OF NUCLEAR MEDICINE, 1993, 34 (05) : P80 - P80
  • [44] Analysis of an exact inversion algorithm for spiral cone-beam CT
    Katsevich, A
    PHYSICS IN MEDICINE AND BIOLOGY, 2002, 47 (15): : 2583 - 2597
  • [45] Exact image reconstruction on PI-lines from minimum data in helical cone-beam CT
    Zou, Y
    Pan, XC
    PHYSICS IN MEDICINE AND BIOLOGY, 2004, 49 (06): : 941 - 959
  • [46] Cone-Beam CT Sequence Scan Reconstruction with Improved Dose Usage and Scan Coverage
    Grimmer, Rainer
    Berkus, Timo
    Oelhafen, Markus
    Kunz, Patrik
    Kachelriess, Marc
    2009 IEEE NUCLEAR SCIENCE SYMPOSIUM CONFERENCE RECORD, VOLS 1-5, 2009, : 3759 - +
  • [47] Feldkamp-type VOI reconstruction from super-short-scan cone-beam data
    Yu, HY
    Wang, G
    MEDICAL PHYSICS, 2004, 31 (06) : 1357 - 1362
  • [48] Exact reconstruction of volumetric images in reverse helical cone-beam CT
    Cho, Seungryong
    Xia, Dan
    Pelizzari, Charles A.
    Pan, Xiaochuan
    MEDICAL PHYSICS, 2008, 35 (07) : 3030 - 3040
  • [49] A CONE-BEAM TOMOGRAPHY ALGORITHM FOR ORTHOGONAL CIRCLE-AND-LINE ORBIT
    ZENG, GSL
    GULLBERG, GT
    PHYSICS IN MEDICINE AND BIOLOGY, 1992, 37 (03): : 563 - 577
  • [50] Motion artefact reduction for exact cone-beam CT reconstruction algorithms
    Koken, P
    Köhler, T
    Bontus, C
    Proksa, R
    2003 IEEE NUCLEAR SCIENCE SYMPOSIUM, CONFERENCE RECORD, VOLS 1-5, 2004, : 2985 - 2988