Low-dose CT with deep learning regularization via proximal forward-backward splitting

被引:34
作者
Ding, Qiaoqiao [1 ]
Chen, Gaoyu [3 ,4 ,5 ]
Zhang, Xiaoqun [3 ,4 ]
Huang, Qiu [2 ]
Ji, Hui [1 ]
Gao, Hao [5 ]
机构
[1] Natl Univ Singapore, Dept Math, Singapore 119076, Singapore
[2] Shanghai Jiao Tong Univ, Sch Biomed Engn, Shanghai 200240, Peoples R China
[3] Shanghai Jiao Tong Univ, Inst Nat Sci, Shanghai 200240, Peoples R China
[4] Shanghai Jiao Tong Univ, Sch Math Sci, Shanghai 200240, Peoples R China
[5] Emory Univ, Winship Canc Inst, Dept Radiat Oncol, Atlanta, GA 30322 USA
关键词
x-ray CT; image reconstruction; low-dose CT; deep neural networks; CONE-BEAM CT; CONVOLUTIONAL NEURAL-NETWORK; RECONSTRUCTION METHOD; IMAGE-RECONSTRUCTION; COMPUTED-TOMOGRAPHY; PROJECTION DATA; REDUCTION; ALGORITHM;
D O I
10.1088/1361-6560/ab831a
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Low-dose x-ray computed tomography (LDCT) is desirable for reduced patient dose. This work develops new image reconstruction methods with deep learning (DL) regularization for LDCT. Our methods are based on the unrolling of a proximal forward-backward splitting (PFBS) framework with data-driven image regularization via deep neural networks. In contrast to PFBS-IR, which utilizes standard data fidelity updates via an iterative reconstruction (IR) method, PFBS-AIR involves preconditioned data fidelity updates that fuse the analytical reconstruction (AR) and IR methods in a synergistic way, i.e. fused analytical and iterative reconstruction (AIR). The results suggest that the DL-regularized methods (PFBS-IR and PFBS-AIR) provide better reconstruction quality compared to conventional methods (AR or IR). In addition, owing to the AIR, PFBS-AIR noticeably outperformed PFBS-IR and another DL-based postprocessing method, FBPConvNet.
引用
收藏
页数:12
相关论文
共 40 条
[11]   Low-dose CT via convolutional neural network [J].
Chen, Hu ;
Zhang, Yi ;
Zhang, Weihua ;
Liao, Peixi ;
Li, Ke ;
Zhou, Jiliu ;
Wang, Ge .
BIOMEDICAL OPTICS EXPRESS, 2017, 8 (02) :679-694
[12]   Signal recovery by proximal forward-backward splitting [J].
Combettes, PL ;
Wajs, VR .
MULTISCALE MODELING & SIMULATION, 2005, 4 (04) :1168-1200
[13]  
Ding Qiaoqiao, 2018, ARXIV180109533
[14]   ON THE DOUGLAS-RACHFORD SPLITTING METHOD AND THE PROXIMAL POINT ALGORITHM FOR MAXIMAL MONOTONE-OPERATORS [J].
ECKSTEIN, J ;
BERTSEKAS, DP .
MATHEMATICAL PROGRAMMING, 1992, 55 (03) :293-318
[15]   Principal component reconstruction (PCR) for cine CBCT with motion learning from 2D fluoroscopy [J].
Gao, Hao ;
Zhang, Yawei ;
Ren, Lei ;
Yin, Fang-Fang .
MEDICAL PHYSICS, 2018, 45 (01) :167-177
[16]   Fused analytical and iterative reconstruction (AIR) via modified proximal forward-backward splitting: a FDK-based iterative image reconstruction example for CBCT [J].
Gao, Hao .
PHYSICS IN MEDICINE AND BIOLOGY, 2016, 61 (19) :7187-7204
[17]   4D cone beam CT via spatiotemporal tensor framelet [J].
Gao, Hao ;
Li, Ruijiang ;
Lin, Yuting ;
Xing, Lei .
MEDICAL PHYSICS, 2012, 39 (11) :6943-6946
[18]   Multi-energy CT based on a prior rank, intensity and sparsity model (PRISM) [J].
Gao, Hao ;
Yu, Hengyong ;
Osher, Stanley ;
Wang, Ge .
INVERSE PROBLEMS, 2011, 27 (11)
[19]   Robust principal component analysis-based four-dimensional computed tomography [J].
Gao, Hao ;
Cai, Jian-Feng ;
Shen, Zuowei ;
Zhao, Hongkai .
PHYSICS IN MEDICINE AND BIOLOGY, 2011, 56 (11) :3181-3198
[20]  
Glowinski R., 1989, Augmented Lagrangian and Operator-Splitting Methods in Nonlinear Mechanics, DOI [DOI 10.1137/1.9781611970838, 10.1137/1.9781611970838]