Effects of anisotropic optical properties on photon migration in structured tissues

被引:42
作者
Dagdug, L [1 ]
Weiss, GH
Gandjbakhche, AH
机构
[1] Ctr Informat Technol, Math & Stat Comp Lab, Bethesda, MD 20892 USA
[2] NIH, Lab Integrat & Med Biophys, Inst Child Hlth & Human Dev, Bethesda, MD 20892 USA
关键词
D O I
10.1088/0031-9155/48/10/309
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
It is often adequate to model photon migration in human tissue in terms of isotropic diffusion or random walk models. A nearly universal assumption in earlier analyses is that anisotropic tissue optical properties are satisfactorily modelled by using a transport-corrected scattering coefficient which then allows one to use isotropic diffusion-like models. In the present paper we introduce a formalism, based on the continuous-time random walk, which explicitly allows the diffusion coefficients to differ along the three axes. The corrections necessitated by this form of anisotropy are analysed in the case of continuous-wave and time-resolved measurements and for both reflectance and transmission modes. An alternate model can be developed in terms of a continuous-time random walk in which the times between successive jumps differ along the three axes, but is not included here.
引用
收藏
页码:1361 / 1370
页数:10
相关论文
共 11 条
  • [1] MODEL FOR PHOTON MIGRATION IN TURBID BIOLOGICAL MEDIA
    BONNER, RF
    NOSSAL, R
    HAVLIN, S
    WEISS, GH
    [J]. JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 1987, 4 (03): : 423 - 432
  • [2] Gandjbakhche A. H., 1995, PROGR OPTICS, P335
  • [3] SCALING RELATIONSHIPS FOR ANISOTROPIC RANDOM-WALKS
    GANDJBAKHCHE, AH
    BONNER, RF
    NOSSAL, R
    [J]. JOURNAL OF STATISTICAL PHYSICS, 1992, 69 (1-2) : 35 - 53
  • [4] SCALING RELATIONSHIPS FOR THEORIES OF ANISOTROPIC RANDOM-WALKS APPLIED TO TISSUE OPTICS
    GANDJBAKHCHE, AH
    NOSSAL, R
    BONNER, RF
    [J]. APPLIED OPTICS, 1993, 32 (04): : 504 - 516
  • [5] HEINO J, 2002, OSA BIOM TOP M, P18
  • [6] Light propagation in dentin: influence of microstructure on anisotropy
    Kienle, A
    Forster, FK
    Diebolder, R
    Hibst, R
    [J]. PHYSICS IN MEDICINE AND BIOLOGY, 2003, 48 (02) : N7 - N14
  • [7] Magnus W., 1966, FORMULAS THEOREMS SP
  • [8] Anisotropy of light propagation in human skin
    Nickell, S
    Hermann, M
    Essenpreis, M
    Farrell, TJ
    Krämer, U
    Patterson, MS
    [J]. PHYSICS IN MEDICINE AND BIOLOGY, 2000, 45 (10) : 2873 - 2886
  • [9] RILEY KF, 2002, MATH METHODS PHYSICS
  • [10] Weiss G. H., 1994, ASPECTS APPL RANDOM