Overview of diffuse optical tomography and its clinical applications

被引:192
作者
Hoshi, Yoko [1 ]
Yamada, Yukio [2 ]
机构
[1] Hamamatsu Univ, Sch Med, Preeminent Med Photon Educ & Res Ctr, Dept Biomed Opt,Inst Med Photon Res,Higashi Ku, 1-20-1 Handayama, Hamamatsu, Shizuoka 4313192, Japan
[2] Univ Electrocommun, Brain Sci Inspired Life Support Res Ctr, 1-5-1 Chofugaoka, Chofu, Tokyo 1828585, Japan
关键词
radiative transfer equation; diffusion equation; optical properties; model-based iterative image reconstruction; NEAR-INFRARED SPECTROSCOPY; RADIATIVE TRANSPORT-EQUATION; ITERATIVE IMAGE-RECONSTRUCTION; STRONGLY SCATTERING MEDIA; TIME-RESOLVED REFLECTANCE; PHOTON MIGRATION; FREQUENCY-DOMAIN; CEREBRAL HEMODYNAMICS; SPATIAL-RESOLUTION; INVERSE PROBLEM;
D O I
10.1117/1.JBO.21.9.091312
中图分类号
Q5 [生物化学];
学科分类号
070307 [化学生物学];
摘要
Near-infrared diffuse optical tomography (DOT), one of the most sophisticated optical imaging techniques for observations through biological tissue, allows 3-D quantitative imaging of optical properties, which include functional and anatomical information. With DOT, it is expected to be possible to overcome the limitations of conventional near-infrared spectroscopy (NIRS) as well as offering the potential for diagnostic optical imaging. However, DOT has been under development for more than 30 years, and the difficulties in development are attributed to the fact that light is strongly scattered and that diffusive photons are used for the image reconstruction. The DOT algorithm is based on the techniques of inverse problems. The radiative transfer equation accurately describes photon propagation in biological tissue, while, because of its high computation load, the diffusion equation (DE) is often used as the forward model. However, the DE is invalid in low-scattering and/or highly absorbing regions and in the vicinity of light sources. The inverse problem is inherently ill-posed and highly undetermined. Here, we first summarize NIRS and then describe various approaches in the efforts to develop accurate and efficient DOT algorithms and present some examples of clinical applications. Finally, we discuss the future prospects of DOT. (C) The Authors. Published by SPIE under a Creative Commons Attribution 3.0 Unported License. Distribution or reproduction of this work in whole or in part requires full attribution of the original publication
引用
收藏
页数:11
相关论文
共 153 条
[1]
Hierarchical Bayesian regularization of reconstructions for diffuse optical tomography using multiple priors [J].
Abdelnour, Farras ;
Genovese, Christopher ;
Huppert, Theodore .
BIOMEDICAL OPTICS EXPRESS, 2010, 1 (04) :1084-1103
[2]
ABUMI R, 1991, J CLIN BIOCHEM NUTR, V11, P211
[3]
Arakaki L.S., 2000, Biomedical Optical Spectroscopy and Diagnostics
[4]
Optical tomography: forward and inverse problems [J].
Arridge, Simon R. ;
Schotland, John C. .
INVERSE PROBLEMS, 2009, 25 (12)
[5]
ARRIDGE SR, 1992, P SOC PHOTO-OPT INS, V1767, P372, DOI 10.1117/12.139033
[6]
A gradient-based optimisation scheme for optical tomography [J].
Arridge, SR ;
Schweiger, M .
OPTICS EXPRESS, 1998, 2 (06) :213-226
[7]
Optical imaging in medicine .2. Modelling and reconstruction [J].
Arridge, SR ;
Hebden, JC .
PHYSICS IN MEDICINE AND BIOLOGY, 1997, 42 (05) :841-853
[8]
PHOTON-MEASUREMENT DENSITY-FUNCTIONS .2. FINITE-ELEMENT-METHOD CALCULATIONS [J].
ARRIDGE, SR ;
SCHWEIGER, M .
APPLIED OPTICS, 1995, 34 (34) :8026-8037
[9]
Optical tomography in medical imaging [J].
Arridge, SR .
INVERSE PROBLEMS, 1999, 15 (02) :R41-R93
[10]
THE THEORETICAL BASIS FOR THE DETERMINATION OF OPTICAL PATHLENGTHS IN TISSUE - TEMPORAL AND FREQUENCY-ANALYSIS [J].
ARRIDGE, SR ;
COPE, M ;
DELPY, DT .
PHYSICS IN MEDICINE AND BIOLOGY, 1992, 37 (07) :1531-1560