Paper
6 December 1996 Analytical and numerical investigations concerning the radiance distribution at the boundaries of an anisotropically scattering slab, cylinder, or sphere
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Abstract
We will present tow methods leading to the solution for the problem of anisotropical light scattering by arbitrarily shaped bodies. Each method converts the equation of radiative transfer and the boundary conditions valid at the boundary of the scattering medium into a set of Fredholm integral equations of the second kind, i.e. an inhomogeneous set of linear equations for the unknown boundary values of the intensity. The two different equations will be derived for the sphere and cylinder resp., and shown to be valid for arbitrarily shaped bodies. Numerical results will be presented. The integral equation approach leads to the construction of a class of non-radiating source distributions and invisible bodies.
© (1996) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Bernhard J. Hoenders "Analytical and numerical investigations concerning the radiance distribution at the boundaries of an anisotropically scattering slab, cylinder, or sphere", Proc. SPIE 2925, Photon Propagation in Tissues II, (6 December 1996); https://doi.org/10.1117/12.260852
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KEYWORDS
Scattering

Radiative transfer

Light scattering

Optical spheres

Numerical analysis

Integral transforms

Particles

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