A fast image reconstruction algorithm based on penalized-likelihood estimate

被引:8
作者
Sheng, JH [1 ]
Ying, L
机构
[1] Rush Univ, Dept Med Phys, Chicago, IL 60607 USA
[2] Univ Wisconsin, Dept Elect Engn & Comp Sci, Milwaukee, WI 53201 USA
关键词
expectation maximization; maximum likelihood; image reconstruction; iteration algorithms; ordered subset; penalized function;
D O I
10.1016/j.medengphy.2005.02.004
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Statistical iterative methods for image reconstruction like maximum likelihood expectation maximization (ML-EM) are more robust and flexible than analytical inversion methods and allow for accurately modeling the counting statistics and the photon transport during acquisition. They are rapidly becoming the standard for image reconstruction in emission computed tomography. The maximum likelihood approach provides images with superior noise characteristics compared to the conventional filtered back projection algorithm. But a major drawback of the statistical iterative image reconstruction is its high computational cost. In this paper, a fast algorithm is proposed as a modified OS-EM (MOS-EM) using a penalized function, which is applied to the least squares merit function to accelerate image reconstruction and to achieve better convergence. The experimental results show that the algorithm can provide high quality reconstructed images with a small number of iterations. (c) 2005 IPEM. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:679 / 686
页数:8
相关论文
共 50 条
[1]   Noise propagation for iterative penalized-likelihood image reconstruction based on Fisher information [J].
Li, Yusheng .
PHYSICS IN MEDICINE AND BIOLOGY, 2011, 56 (04) :1083-1103
[2]   Theoretical study of penalized-likelihood image reconstruction for region of interest quantification [J].
Qi, JY ;
Huesman, RH .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 2006, 25 (05) :640-648
[3]   Penalized-Likelihood Image Reconstruction for Transmission Computed Tomography Using Adaptive Median Regularization [J].
Jung, Ji Eun ;
Lee, Soo-Jin .
IEEE ACCESS, 2020, 8 :189490-189502
[4]   Comparison of sinogram- and image-domain penalized-likelihood image reconstruction estimators [J].
Vargas, Phillip A. ;
La Riviere, Patrick J. .
MEDICAL PHYSICS, 2011, 38 (08) :4811-4823
[5]   Quantitative Accuracy of Penalized-Likelihood Reconstruction for ROI Activity Estimation [J].
Fu, Lin ;
Stickel, Jennifer R. ;
Badawi, Ramsey D. ;
Qi, Jinyi .
IEEE TRANSACTIONS ON NUCLEAR SCIENCE, 2009, 56 (01) :167-172
[6]   Penalized-likelihood image reconstruction for x-ray fluorescence computed tomography [J].
La Riviere, Patrick J. ;
Billmire, David ;
Vargas, Phillip ;
Rivers, Mark ;
Sutton, Stephen R. .
OPTICAL ENGINEERING, 2006, 45 (07)
[7]   Preconditioned alternating projection algorithm for solving the penalized-likelihood SPECT reconstruction problem [J].
Li, Si ;
Zhang, Jiahan ;
Krol, Andrzej ;
Schmidtlein, C. Ross ;
Feiglin, David ;
Xu, Yuesheng .
PHYSICA MEDICA-EUROPEAN JOURNAL OF MEDICAL PHYSICS, 2017, 38 :23-35
[8]   Regularization parameter selection for penalized-likelihood list-mode image reconstruction in PET [J].
Zhang, Mengxi ;
Zhou, Jian ;
Niu, Xiaofeng ;
Asma, Evren ;
Wang, Wenli ;
Qi, Jinyi .
PHYSICS IN MEDICINE AND BIOLOGY, 2017, 62 (12) :5114-5130
[9]   Monotonic penalized-likelihood image reconstruction for X-ray fluorescence computed tomography [J].
La Riviere, Patrick J. ;
Vargas, Phillip A. .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 2006, 25 (09) :1117-1129
[10]   Penalized-Likelihood PET Image Reconstruction Using Similarity-Driven Median Regularization [J].
Ren, Xue ;
Jung, Ji Eun ;
Zhu, Wen ;
Lee, Soo-Jin .
TOMOGRAPHY, 2022, 8 (01) :158-174