A review of advances in imaging methodology in fluorescence molecular tomography

被引:43
作者
Zhang, Peng [1 ]
Ma, Chenbin [1 ]
Song, Fan [1 ]
Fan, Guangda [1 ]
Sun, Yangyang [1 ]
Feng, Youdan [1 ]
Ma, Xibo [2 ,3 ,4 ]
Liu, Fei [5 ]
Zhang, Guanglei [1 ]
机构
[1] Beihang Univ, Beijing Adv Innovat Ctr Biomed Engn, Sch Biol Sci & Med Engn, Beijing 100191, Peoples R China
[2] Chinese Acad Sci, Inst Automat, CBSR, Beijing, Peoples R China
[3] Chinese Acad Sci, Inst Automat, NLPR, Beijing, Peoples R China
[4] Univ Chinese Acad Sci, Sch Artificial Intelligence, Beijing 100049, Peoples R China
[5] Beijing Informat Sci & Technol Univ, Beijing Adv Informat & Ind Technol Res Inst, Beijing 100192, Peoples R China
基金
北京市自然科学基金; 中国国家自然科学基金;
关键词
fluorescence tomography; forward and inverse problem; ill-posedness; reconstruction method; deep learning; DIFFUSE OPTICAL TOMOGRAPHY; TOTAL VARIATION REGULARIZATION; SIMPLIFIED SPHERICAL-HARMONICS; RADIATIVE-TRANSFER EQUATION; L-P REGULARIZATION; ILL-POSED PROBLEMS; IN-VIVO; BIOLUMINESCENCE TOMOGRAPHY; RECONSTRUCTION ALGORITHM; STRUCTURAL PRIORS;
D O I
10.1088/1361-6560/ac5ce7
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Objective. Fluorescence molecular tomography (FMT) is a promising non-invasive optical molecular imaging technology with strong specificity and sensitivity that has great potential for preclinical and clinical studies in tumor diagnosis, drug development and therapeutic evaluation. However, the strong scattering of photons and insufficient surface measurements make it very challenging to improve the quality of FMT image reconstruction and its practical application for early tumor detection. Therefore, continuous efforts have been made to explore more effective approaches or solutions in the pursuit of high-quality FMT reconstructions. Approach. This review takes a comprehensive overview of advances in imaging methodology for FMT, mainly focusing on two critical issues in FMT reconstructions: improving the accuracy of solving the forward physical model and mitigating the ill-posed nature of the inverse problem from a methodological point of view. More importantly, numerous impressive and practical strategies and methods for improving the quality of FMT reconstruction are summarized. Notably, deep learning methods are discussed in detail to illustrate their advantages in promoting the imaging performance of FMT thanks to large datasets, the emergence of optimized algorithms and the application of innovative networks. Main results. The results demonstrate that the imaging quality of FMT can be effectively promoted by improving the accuracy of optical parameter modeling, combined with prior knowledge, and reducing dimensionality. In addition, the traditional regularization-based methods and deep neural network-based methods, especially end-to-end deep networks, can enormously alleviate the ill-posedness of the inverse problem and improve the quality of FMT image reconstruction. Significance. This review aims to illustrate a variety of effective and practical methods for the reconstruction of FMT images that may benefit future research. Furthermore, it may provide some valuable research ideas and directions for FMT in the future, and could promote, to a certain extent, the development of FMT and other methods of optical tomography.
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页数:25
相关论文
共 149 条
[1]  
Ale A, 2012, NAT METHODS, V9, P615, DOI [10.1038/NMETH.2014, 10.1038/nmeth.2014]
[2]   Parallel computing with graphics processing units for high-speed Monte Carlo simulation of photon migration [J].
Alerstam, Erik ;
Svensson, Tomas ;
Andersson-Engels, Stefan .
JOURNAL OF BIOMEDICAL OPTICS, 2008, 13 (06)
[3]   Monte Carlo diffusion hybrid model for photon migration in a two-layer turbid medium in the frequency domain [J].
Alexandrakis, G ;
Farrell, TJ ;
Patterson, MS .
APPLIED OPTICS, 2000, 39 (13) :2235-2244
[4]  
[Anonymous], 2006, Journal of the Royal Statistical Society, Series B
[5]   Optical tomography: forward and inverse problems [J].
Arridge, Simon R. ;
Schotland, John C. .
INVERSE PROBLEMS, 2009, 25 (12)
[6]   Optical imaging in medicine .2. Modelling and reconstruction [J].
Arridge, SR ;
Hebden, JC .
PHYSICS IN MEDICINE AND BIOLOGY, 1997, 42 (05) :841-853
[7]   An Efficient Numerical Method for General Lp Regularization in Fluorescence Molecular Tomography [J].
Baritaux, Jean-Charles ;
Hassler, Kai ;
Unser, Michael .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 2010, 29 (04) :1075-1087
[8]   Total variation regularization for 3D reconstruction in fluorescence tomography: experimental phantom studies [J].
Behrooz, Ali ;
Zhou, Hao-Min ;
Eftekhar, Ali A. ;
Adibi, Ali .
APPLIED OPTICS, 2012, 51 (34) :8216-8227
[9]  
Bjoern S., 2006, BIOM TOP M, DOI [10.1364/BIO.2006.TuG2, DOI 10.1364/BIO.2006.TUG2]
[10]   A discrepancy principle for generalized local regularization of linear inverse problems [J].
Brooks, Cara D. ;
Lamm, Patricia K. .
JOURNAL OF INVERSE AND ILL-POSED PROBLEMS, 2014, 22 (01) :95-119