Numerical study of reflectance imaging using a parallel Monte Carlo method.

Reflectance imaging of biological tissues with visible and near-infrared light has the significant potential to provide a noninvasive and safe imaging modality for diagnosis of dysplastic and malignant lesions in the superficial tissue layers. The difficulty in the extraction of optical and structural parameters lies in the lack of efficient methods for accurate modeling of light scattering in biological tissues of turbid nature. We present a parallel Monte Carlo method for accurate and efficient modeling of reflectance images from turbid tissue phantoms. A parallel Monte Carlo code has been developed with the message passing interface and evaluated on a computing cluster with 16 processing elements. The code was validated against the solutions of the radiative transfer equation on the bidirectional reflection and transmission functions. With this code we investigated numerically the dependence of reflectance image on the imaging system and phantom parameters. The contrasts of reflectance images were found to be nearly independent of the numerical aperture (NA) of the imaging camera despite the fact that reflectance depends on the NA. This enables efficient simulations of the reflectance images using an NA at 1.00. Using heterogeneous tissue phantoms with an embedded region simulating a lesion, we investigated the correlation between the reflectance image profile or contrast and the phantom parameters. It has been shown that the image contrast approaches 0 when the single-scattering albedos of the two regions in the heterogeneous phantoms become matched. Furthermore, a zone of detection has been demonstrated for determination of the thickness of the embedded region and optical parameters from the reflectance image profile and contrast. Therefore, the utility of the reflectance imaging method with visible and near-infrared light has been firmly established. We conclude from these results that the optical parameters of the embedded region can be determined inversely from reflectance images acquired with full-field illumination at multiple incident angles or multiple wavelengths.

[1]  Jun Q. Lu,et al.  Modeling of the rough-interface effect on a converging light beam propagating in a skin tissue phantom. , 2000, Applied optics.

[2]  N Iftimia,et al.  Experimental three-dimensional optical image reconstruction of heterogeneous turbid media from continuous-wave data. , 2000, Optics express.

[3]  S. Morgan,et al.  Surface-reflection elimination in polarization imaging of superficial tissue. , 2003, Optics letters.

[4]  Jessica C Ramella-Roman,et al.  Imaging skin pathology with polarized light. , 2002, Journal of biomedical optics.

[5]  X. H. Hu,et al.  Monte carlo simulation of converging laser beams propagating in biological materials. , 1999, Applied optics.

[6]  Van de Hulst,et al.  Multiple Light Scattering: Tables, Formulas, and Applications , 1980 .

[7]  R. Anderson,et al.  The optics of human skin. , 1981, The Journal of investigative dermatology.

[8]  Jean-Michel Tualle,et al.  Derivation of the radiative transfer equation for scattering media with a spatially varying refractive index , 2003 .

[9]  W. Wooden,et al.  In Vivo Study of Intradermal Focusing for Tattoo Removal , 2002, Lasers in Medical Science.

[10]  L Wang,et al.  MCML--Monte Carlo modeling of light transport in multi-layered tissues. , 1995, Computer methods and programs in biomedicine.

[11]  Huafeng Ding,et al.  A primary method for determination of optical parameters of turbid samples and application to intralipid between 550 and 1630 nm. , 2006, Optics express.

[12]  Jun Q. Lu,et al.  Determination of complex refractive index of polystyrene microspheres from 370 to 1610 nm , 2003, Physics in medicine and biology.

[13]  M. Sambridge,et al.  Monte Carlo analysis of inverse problems , 2002 .

[14]  Jun Q. Lu,et al.  Determination of refractive indices of porcine skin tissues and intralipid at eight wavelengths between 325 and 1557 nm. , 2005, Journal of the Optical Society of America. A, Optics, image science, and vision.

[15]  Huafeng Ding,et al.  Bulk optical parameters of porcine skin dermis at eight wavelengths from 325 to 1557 nm. , 2005, Optics letters.

[16]  Wolfgang Bangerth,et al.  Plane-wave fluorescence tomography with adaptive finite elements. , 2006, Optics letters.

[17]  S. A. Prahl,et al.  A Monte Carlo model of light propagation in tissue , 1989, Other Conferences.

[18]  Vasan Venugopalan,et al.  Radiative transport in the delta-P1 approximation: accuracy of fluence rate and optical penetration depth predictions in turbid semi-infinite media. , 2004, Journal of biomedical optics.

[19]  Claudio H. Sibata,et al.  Multivariate analysis of Monte Carlo generated images for diagnosis of dysplastic lesions , 2005, SPIE BiOS.

[20]  Jessica Ramella-Roman,et al.  Three Monte Carlo programs of polarized light transport into scattering media: part I. , 2005, Optics express.

[21]  Neel Joshi,et al.  Noninvasive measurement of scattering anisotropy in turbid materials by nonnormal incident illumination. , 2006, Optics letters.

[22]  Ora E. Percus,et al.  Random Number Generators for MIMD Parallel Processors , 1989, J. Parallel Distributed Comput..

[23]  Kai Li,et al.  Quantitative modeling of tissue images using a parallel Monte Carlo method , 2005, SPIE BiOS.

[24]  G. Zonios,et al.  Skin melanin, hemoglobin, and light scattering properties can be quantitatively assessed in vivo using diffuse reflectance spectroscopy. , 2001, The Journal of investigative dermatology.

[25]  Jun Q. Lu,et al.  Optical properties of porcine skin dermis between 900 nm and 1500 nm , 2001, Physics in medicine and biology.

[26]  Manojit Pramanik,et al.  Experimental investigation of perturbation Monte-Carlo based derivative estimation for imaging low-scattering tissue. , 2005, Optics express.

[27]  B. Wilson,et al.  A diffusion theory model of spatially resolved, steady-state diffuse reflectance for the noninvasive determination of tissue optical properties in vivo. , 1992, Medical physics.

[28]  Jun Q. Lu,et al.  Refractive indices of human skin tissues at eight wavelengths and estimated dispersion relations between 300 and 1600 nm , 2006, Physics in medicine and biology.

[29]  William H. Press,et al.  Numerical recipes in Fortran 77 : the art of scientificcomputing. , 1992 .

[30]  B. Wilson,et al.  A Monte Carlo model for the absorption and flux distributions of light in tissue. , 1983, Medical physics.