A geometric calibration method for the digital chest tomosynthesis with dual-axis scanning geometry

被引:9
作者
Chang, Chia-Hao [1 ]
Ni, Yu-Ching [1 ]
Huang, Syuan-Ya [1 ]
Hsieh, Ho-Hui [1 ]
Tseng, Sheng-Pin [1 ]
Tseng, Fan-Pin [1 ]
机构
[1] Atom Energy Council, Inst Nucl Energy Res, Hlth Phys Div, Taoyuan, Taiwan
关键词
CONE-BEAM CT; IMAGING-SYSTEMS; PROJECTION; IMPLEMENTATION; OPTIMIZATION; OBSERVER; DESIGN; ART;
D O I
10.1371/journal.pone.0216054
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
The aim of this study was to develop a geometric calibration method capable of eliminating the reconstruction artifacts of geometric misalignments in a tomosynthesis prototype with dual-axis scanning geometry. The potential scenarios of geometric misalignments were demonstrated, and their effects on reconstructed images were also evaluated. This method was a phantom-based approach with iterative optimization, and the calibration phantom was designed for specific tomosynthesis scanning geometry. The phantom was used to calculate a set of geometric parameters from each projection, and these parameters were then used to evaluate the geometric misalignments of the dual-axis scanning-geometry prototype. The simulated results revealed that the extracted geometric parameters were similar to the input values and that the artifacts of reconstructed images were minimized due to geometric calibration. Additionally, experimental chest phantom imaging results also indicated that the artifacts of the reconstructed images were suppressed and that object structures were preserved through calibration. And the quantitative analysis result also indicated that the MTF can be further improved with the geometric calibration. All the simulated and experimental results demonstrated that this method is effective for tomosynthesis with dual-axis scanning geometry. Furthermore, this geometric calibration method can also be applied to other tomography imaging systems to reduce geometric misalignments and be used for different geometric calibration phantom configurations.
引用
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页数:28
相关论文
共 32 条
[1]   SIMULTANEOUS ALGEBRAIC RECONSTRUCTION TECHNIQUE (SART) - A SUPERIOR IMPLEMENTATION OF THE ART ALGORITHM [J].
ANDERSEN, AH ;
KAK, AC .
ULTRASONIC IMAGING, 1984, 6 (01) :81-94
[2]   Registration-Based Geometric Calibration of Industrial X-ray Tomography System [J].
Ben Tekaya, Ismail ;
Kaftandjian, Valerie ;
Buyens, Fanny ;
Sevestre, Sylvie ;
Legoupil, Samuel .
IEEE TRANSACTIONS ON NUCLEAR SCIENCE, 2013, 60 (05) :3937-3944
[3]   Design and development of C-arm based cone-beam CT for image-guided interventions: Initial results - art. no. 614210 [J].
Chen, Guang-Hong ;
Zambelli, Joseph ;
Nett, Brian E. ;
Supanich, Mark ;
Riddell, Cyril ;
Belanger, Barry ;
Mistretta, Charles A. .
Medical Imaging 2006: Physics of Medical Imaging, Pts 1-3, 2006, 6142 :14210-14210
[4]   Accurate technique for complete geometric calibration of cone-beam computed tomography systems [J].
Cho, YB ;
Moseley, DJ ;
Siewerdsen, JH ;
Jaffray, DA .
MEDICAL PHYSICS, 2005, 32 (04) :968-983
[5]   Centers and centroids of the cone-beam projection of a ball [J].
Clackdoyle, R. ;
Mennessier, C. .
PHYSICS IN MEDICINE AND BIOLOGY, 2011, 56 (23) :7371-7391
[6]   Geometry calibration phantom design for 3D imaging - art. no. 61422E [J].
Claus, Bernhard E. H. .
Medical Imaging 2006: Physics of Medical Imaging, Pts 1-3, 2006, 6142 :E1422-E1422
[7]   Digital x-ray tomosynthesis: current state of the art and clinical potential [J].
Dobbins, JT ;
Godfrey, DJ .
PHYSICS IN MEDICINE AND BIOLOGY, 2003, 48 (19) :R65-R106
[8]   Digital breast tomosynthesis versus digital mammography: a clinical performance study [J].
Gennaro, Gisella ;
Toledano, Alicia ;
di Maggio, Cosimo ;
Baldan, Enrica ;
Bezzon, Elisabetta ;
La Grassa, Manuela ;
Pescarini, Luigi ;
Polico, Ilaria ;
Proietti, Alessandro ;
Toffoli, Aida ;
Muzzio, Pier Carlo .
EUROPEAN RADIOLOGY, 2010, 20 (07) :1545-1553
[9]   Auto calibration of a cone-beam-CT [J].
Grose, Daniel ;
Heil, Ulrich ;
Schulze, Ralf ;
Schoemer, Elmar ;
Schwanecke, Ulrich .
MEDICAL PHYSICS, 2012, 39 (10) :5959-5970
[10]  
Hartley R., 2003, MULTIPLE VIEW GEOMET