Paper
9 March 2018 Algorithmic scatter correction based on physical model and statistical iterative reconstruction for dual energy cone beam CT
Author Affiliations +
Abstract
Dual energy cone beam computed tomography (DE-CBCT) can provide more accurate material characterization than conventional CT by taking advantages of two sets of projections with high and low energies. X-ray scatter leads to erroneous values of the DE-CBCT reconstructed images. Moreover, the reconstructed image of DECT is extremely sensitive to noise. Iterative reconstruction methods using regularization are capable to suppress the noise effects and hence improve the image quality. In this paper, we develop an algorithmic scatter correction based on physical model and statistical iterative reconstruction for DE-CBCT. With the assumption that the attenuation coefficients of the soft tissues are relatively stable and uniform and the scatter component is dominated by low frequency signal, scatter components were calculated while updating the reconstructed images in each iteration. Finally, the CBCT image was reconstructed by scatter corrected projections using statistical iterative reconstruction algorithm. Experiment shows that the proposed method can effectively remove the artifacts caused by x-ray scatter. The CT value accuracy in the reconstructed images has been improved.
© (2018) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Shaojie Chang, Ti Bai, Xi Chen, and Xuanqin Mou "Algorithmic scatter correction based on physical model and statistical iterative reconstruction for dual energy cone beam CT", Proc. SPIE 10573, Medical Imaging 2018: Physics of Medical Imaging, 105734P (9 March 2018); https://doi.org/10.1117/12.2293470
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Reconstruction algorithms

Bone

Dual energy imaging

CT reconstruction

Signal attenuation

Tissues

X-rays

Back to Top