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ε(λ, T) and ρd(λ, T) are is the hemispherical spectral surface emissivity and diffuse reflectivity, dimensionless quantities in the range [0,1]. Diffuse-spectral surface corresponds to a surface properties are dependent on the radiation wavelength and surface temperature.
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T is the surface temperature (SI unit: K).
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eb, λ(λ, T) is the blackbody hemispherical emissive power (SI unit: W/(m3·sr)) defined in Equation 4-111.
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Ambient irradiation on Bi, assuming that the ambient fractional emissive power corresponds to the one of a blackbody at temperature Tamb:
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External radiation sources on Bi with q0, s, i and Ps, i the external radiation source heat flux and heat rate, respectively, over Bi:
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Diffuse Surface (Surface-to-Surface Radiation Interface) is the default radiation type. The incident radiation over the Bi spectral band at one point of the boundary is a function of the radiosity, Ji (SI unit: W/m2), at every other point in view. The radiosity, in turn, is a function of Gm, i, which leads to an implicit radiation balance:
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Diffuse Mirror (Surface-to-Surface Radiation Interface) is a variant of the Diffuse Surface radiation type with εi = 0. Reradiation surfaces are common as an approximation of a surface that is well insulated on one side and for which convection effects can be neglected on the opposite (radiating) side (see Ref. 21). It resembles a mirror that absorbs all irradiation and then radiates it back in all directions.
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Prescribed Radiosity (Surface-to-Surface Radiation Interface) makes it possible to specify the surface radiation for each spectral band. Using the graybody radiation definition, the radiosity is then . A user-defined surface radiosity expression can also be defined.
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Opaque Surface (Surface-to-Surface Radiation Interface) is available with Ray shooting as Surface-to-surface radiation method. It accounts for specular reflection. The conservation equation reads
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Semitransparent Surface (Surface-to-Surface Radiation Interface) is available with Ray shooting as Surface-to-surface radiation method. It accounts for reflection and transmission; the conservation equation reads
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