Acceleration of ML Iterative Algorithms for CT by the use of Fast Start Images

被引:11
作者
Brown, Kevin M. [1 ]
Zabic, Stanislav [1 ]
Koehler, Thomas [2 ]
机构
[1] Philips Healthcare, Cleveland, OH 44143 USA
[2] Philips Technol GmbH, Innovat Technol, Res Labs, Berlin, Germany
来源
MEDICAL IMAGING 2012: PHYSICS OF MEDICAL IMAGING | 2012年 / 8313卷
关键词
CT; Reconstruction; RECONSTRUCTION; MULTISLICE;
D O I
10.1117/12.911412
中图分类号
O43 [光学];
学科分类号
070207 [光学];
摘要
This report develops a new strategy for the acceleration of a maximum likelihood (ML) iterative reconstruction algorithm for CT, by selecting a starting image which is closer to the solution of the ML algorithm than the commonly used filtered backprojection image. The starting image is obtained by passing both the acquired projection data and the reconstructed volume though a novel de-noising algorithm which uses the same image penalty function as the ML reconstruction. Clinical examples suggest that a savings of 5-10 iterations of the separable paraboloidal surrogates algorithm per volume is possible when using this new acceleration strategy.
引用
收藏
页数:7
相关论文
共 15 条
[1]
[Anonymous], IMAGE PROCESSING ANA
[2]
Bippus R., 2011, P 11 INT M FULL 3 DI, V3, P68
[3]
Brown K.M., 2011, P FULL 3D 2011, V3D, P443
[4]
Clinical low dose CT image reconstruction using high-order total variation techniques [J].
Do, Synho ;
Karl, Clem ;
Kalra, Mannudeep K. ;
Brady, Thomas J. ;
Pien, Homer .
MEDICAL IMAGING 2010: PHYSICS OF MEDICAL IMAGING, 2010, 7622
[5]
Monotonic algorithms for transmission tomography [J].
Erdogan, H ;
Fessler, JA .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 1999, 18 (09) :801-814
[6]
Fessler J., 2000, Handbook of Medical Imaging, V2
[7]
Adaptive streak artifact reduction in computed tomography resulting from excessive x-ray photon noise [J].
Hsieh, J .
MEDICAL PHYSICS, 1998, 25 (11) :2139-2147
[8]
Generalized multi-dimensional adaptive filtering for conventional and spiral single-slice, multi-slice, and cone-beam CT [J].
Kachelriess, M ;
Watzke, O ;
Kalender, WA .
MEDICAL PHYSICS, 2001, 28 (04) :475-490
[9]
NONLINEAR TOTAL VARIATION BASED NOISE REMOVAL ALGORITHMS [J].
RUDIN, LI ;
OSHER, S ;
FATEMI, E .
PHYSICA D, 1992, 60 (1-4) :259-268
[10]
Performance comparison between total variation (TV)-based compressed sensing and statistical iterative reconstruction algorithms [J].
Tang, Jie ;
Nett, Brian E. ;
Chen, Guang-Hong .
PHYSICS IN MEDICINE AND BIOLOGY, 2009, 54 (19) :5781-5804