AI Article Synopsis
- A semi-infinite space Green’s function for the time-dependent radiative transfer equation is developed, utilizing a solution for anisotropic scattering in infinite space and a boundary condition approximation.
- The solution is validated against Monte Carlo simulations and is effective in extracting optical parameters from simulated data through nonlinear fitting.
- It demonstrates high accuracy in cases with refractive index mismatches, yielding significantly smaller relative errors in optical parameter estimation compared to traditional diffusion theory.
Article Abstract
A semi-infinite space Green's function of the time-dependent radiative transfer equation is derived based upon an exact solution for anisotropic scattering in infinite space and the approximated extrapolated boundary condition. The obtained solution is compared to Monte Carlo simulations and used for retrieving the optical parameters of simulated data in a nonlinear fit. It is shown that the solution performs well for boundaries with mismatched refractive indices. The relative errors in the fitted optical parameters are considerably smaller than by using the diffusion theory.
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| http://dx.doi.org/10.1117/1.JBO.18.1.015001 | DOI Listing |
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