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Solution of the radiative integral transfer equations in rectangular participating and isotropically scattering inhomogeneous medium

机译:矩形参与各向同性散射非均匀介质中辐射积分传递方程的解。

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Radiative integral transfer equations for a rectangular participating and isotropically scattering inhomogeneous medium are solved numerically for the incident energy and the net partial heat fluxes using the method of "subtraction of singularity". All the relevant single (surface integrals) and double integrals (volume integrals) are carried out analytically to reduce the computation time and numerical integration errors. The resulting system of linear equations are solved iteratively. A benchmark problem is chosen as a rectangular inhomogeneous cold participating medium which is subject to externally uniform diffuse radiation on the bottom surface. Solutions for linearly and quadratically varying scattering albedos are provided in tabular form.
机译:使用“奇异点减法”,对入射能量和净局部热通量,对矩形参与且各向同性散射的非均匀介质的辐射积分传递方程进行了数值求解。所有相关的单(表面积分)和双积分(体积积分)都经过分析,以减少计算时间和数值积分误差。所得的线性方程组可以迭代求解。选择一个基准问题作为矩形不均匀的冷参与介质,该介质在底面上会受到外部均匀的散射辐射。以表格形式提供线性和二次方变化的散射反照率的解。

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