Efficient Green's function and Jacobian matrix calculations for optical tomography problems near boundaries using phase-function-corrected diffusion theory approximations

Roger J. Zemp

doi:10.1117/12.2005057

25 March 2013 Efficient Green's function and Jacobian matrix calculations for optical tomography problems near boundaries using phase-function-corrected diffusion theory approximations

Roger J. Zemp

Author Affiliations +

Proceedings Volume 8578, Optical Tomography and Spectroscopy of Tissue X; 857813 (2013) https://doi.org/10.1117/12.2005057
Event: SPIE BiOS, 2013, San Francisco, California, United States

Abstract

Recently developed phase-function corrected diffusion theory is applied to the problem of computing Jacobian matrices in the transport regime. We propose additional approximations that lead to simplified transport-regime expressions for the Jacobian matrices that may be evaluated by Monte Carlo simulations, phase-function-corrected diffusion models, or recently developed analytical solutions to the radiative transport equation.

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Roger J. Zemp "Efficient Green's function and Jacobian matrix calculations for optical tomography problems near boundaries using phase-function-corrected diffusion theory approximations", Proc. SPIE 8578, Optical Tomography and Spectroscopy of Tissue X, 857813 (25 March 2013); https://doi.org/10.1117/12.2005057

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