Optical tomographic mapping of cerebral haemodynamics by means of time-domain detection: methodology and phantom validation

被引:37
作者
Gao, F
Zhao, HJ
Tanikawa, Y
Yamada, Y
机构
[1] Natl Inst Adv Ind Sci & Technol, Tsukuba, Ibaraki 3058564, Japan
[2] Univ Electrocommun, Chofu, Tokyo 1828585, Japan
[3] New Energy & Ind Technol Dev Org, Tokyo 1706028, Japan
关键词
D O I
10.1088/0031-9155/49/6/014
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
One of the primary applications of diffuse optical imaging is to localize and quantify the changes in the cerebral oxygenation during functional brain activation. Up to now, data from an optical imager are simply presented as a two-dimensional (2D) topographic map using the modified Beer-Lambert law that assumes homogeneous optical properties beneath each optode. Due to the highly heterogeneous nature of the optical properties in the brain, the assumption is evidently invalid, leading to both low spatial resolution and inaccurate quantification in the assessment of haemodynamic changes. To cope with these difficulties, we propose a nonlinear tomographic image reconstruction algorithm for a two-layered slab geometry that uses time-resolved reflected light. The algorithm is based on the previously developed generalized pulse spectrum technique, and implemented within a semi-three-dimensional (3D) framework to conform to the topographic visualization and to reduce computational load. We demonstrate the advantages of the algorithm in quantifying simulated changes in haemoglobin concentrations and investigate its robustness to the uncertainties in the cortical structure and optical properties, as well as the effects of random noises on image quality. The methodology is also validated by experiments using a solid layered phantom.
引用
收藏
页码:1055 / 1078
页数:24
相关论文
共 62 条
[1]   PHOTON-MEASUREMENT DENSITY-FUNCTIONS .1. ANALYTICAL FORMS [J].
ARRIDGE, SR .
APPLIED OPTICS, 1995, 34 (31) :7395-7409
[2]   PHOTON-MEASUREMENT DENSITY-FUNCTIONS .2. FINITE-ELEMENT-METHOD CALCULATIONS [J].
ARRIDGE, SR ;
SCHWEIGER, M .
APPLIED OPTICS, 1995, 34 (34) :8026-8037
[3]   Optical tomography in medical imaging [J].
Arridge, SR .
INVERSE PROBLEMS, 1999, 15 (02) :R41-R93
[4]   The finite element model for the propagation of light in scattering media: A direct method for domains with nonscattering regions [J].
Arridge, SR ;
Dehghani, H ;
Schweiger, M ;
Okada, E .
MEDICAL PHYSICS, 2000, 27 (01) :252-264
[5]   Transport through diffusive and nondiffusive regions, embedded objects, and clear layers [J].
Bal, G .
SIAM JOURNAL ON APPLIED MATHEMATICS, 2002, 62 (05) :1677-1697
[6]   Robust inference of baseline optical properties of the human head with three-dimensional segmentation from magnetic resonance imaging [J].
Barnett, AH ;
Culver, JP ;
Sorensen, AG ;
Dale, A ;
Boas, DA .
APPLIED OPTICS, 2003, 42 (16) :3095-3108
[7]   Three-dimensional optical tomography of hemodynamics in the human head [J].
Bluestone, AY ;
Abdoulaev, G ;
Schmitz, CH ;
Barbour, RL ;
Hielscher, AH .
OPTICS EXPRESS, 2001, 9 (06) :272-286
[8]   The accuracy of near infrared spectroscopy and imaging during focal changes in cerebral hemodynamics [J].
Boas, DA ;
Gaudette, T ;
Strangman, G ;
Cheng, XF ;
Marota, JJA ;
Mandeville, JB .
NEUROIMAGE, 2001, 13 (01) :76-90
[9]   Imaging the body with diffuse optical tomography [J].
Boas, DA ;
Brooks, DH ;
Miller, EL ;
DiMarzio, CA ;
Kilmer, M ;
Gaudette, RJ ;
Zhang, Q .
IEEE SIGNAL PROCESSING MAGAZINE, 2001, 18 (06) :57-75
[10]   COGNITION-ACTIVATED LOW-FREQUENCY MODULATION OF LIGHT-ABSORPTION IN HUMAN BRAIN [J].
CHANCE, B ;
ZHUANG, Z ;
UNAH, C ;
ALTER, C ;
LIPTON, L .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 1993, 90 (08) :3770-3774