Hybrid simulation of scatter intensity in industrial cone-beam computed tomography

被引:9
作者
Thierry, R. [1 ]
Miceli, A. [1 ,2 ]
Hofmann, J. [1 ]
Flisch, A. [1 ]
Sennhauser, U. [1 ]
机构
[1] Empa Swiss Fed Labs Mat Testing & Res, Elect Metrol Lab, CH-8600 Dubendorf, Switzerland
[2] Univ Bologna, Dept Phys, I-40127 Bologna, Italy
关键词
Computed tomography; Monte Carlo; Hybrid simulation; Scattering; Forced detection; Cone beam; MONTE-CARLO CALCULATIONS; CT; ALGORITHM; RADIATION;
D O I
10.1016/j.nima.2008.10.011
中图分类号
TH7 [仪器、仪表];
学科分类号
0804 ; 080401 ; 081102 ;
摘要
A cone-beam computed tomography (CT) system using a 450 kV X-ray tube has been developed to challenge the three-dimensional imaging of parts of the automotive industry in short acquisition time. Because the probability of detecting scattered photons is high regarding the energy range and the area of detection, a scattering correction becomes mandatory for generating reliable images with enhanced contrast detectability. In this paper, we present a hybrid simulator for the fast and accurate calculation of the scattering intensity distribution. The full acquisition chain, from the generation of a polyenergetic photon beam, its interaction with the scanned object and the energy deposit in the detector is simulated. Object phantoms can be spatially described in form of voxels, mathematical primitives or CAD models. Uncollided radiation is treated with a ray-tracing method and scattered radiation is split into single and multiple scattering. The single scattering is calculated with a deterministic approach accelerated with a forced detection method. The residual noisy signal is subsequently deconvoluted with the iterative Richardson-Lucy method. Finally the multiple scattering is addressed with a coarse Monte Carlo (MC) simulation. The proposed hybrid method has been validated on aluminium phantoms with varying size and object-to-detector distance, and found in good agreement with the MC code Geant4. The acceleration achieved by the hybrid method over the standard MC on a single projection is approximately of three orders of magnitude. (C) 2008 Elsevier B.V. All rights reserved.
引用
收藏
页码:611 / 619
页数:9
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