Abstract
The specific anisotropic extinction coefficient ρ ∗ couples the effective radiative properties of a fibrous insulation into the radiation diffusion equation. This coefficient can be calculated using electromagnetic scattering theory if fiber diameters, refractive indices and fiber orientation distributions are known. In general, fiber orientation distributions are not readily accessible and past calculations have considered fibers as either randomly distributed or normal to the heat flow direction. In certain rigid fibrous ceramic insulations neither of these cases apply well, and a simple procedure is described for approximating ρ ∗ from values calculated for the random and normal orientation cases. The intrinsic error associated with this scaling procedure is investigated. Numerical computations for several test structures and fiber materials show the average error to be less than 5% for net heat flux and radiation conductivity calculations.
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