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RADIATIVE TRANSFER THEORY FOR STRONGLY FLUCTUATING, CONTINUOUS RANDOM MEDIA

RADIATIVE TRANSFER THEORY FOR STRONGLY FLUCTUATING, CONTINUOUS RANDOM MEDIA
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摘要 Employing the strong fluctuation theory, the radiative transfer equation for strongly fluctuating, continuous random media; and the associated phase matrix and scattering coefficient are obtained. By using the Gaussian quadrature and the eigenvalue-eigenvector approaches, the vector thermal radiative transfer equation for a layer of random medium is solved and is favorably matched with the experimental data of snowfield in remote sensing. The comparison with the conventional theory for weak fluctuation is discussed. Employing the strong fluctuation theory, the radiative transfer equation for strongly fluctuating, continuous random media; and the associated phase matrix and scattering coefficient are obtained. By using the Gaussian quadrature and the eigenvalue-eigenvector approaches, the vector thermal radiative transfer equation for a layer of random medium is solved and is favorably matched with the experimental data of snowfield in remote sensing. The comparison with the conventional theory for weak fluctuation is discussed.
作者 金亚秋
出处 《Science China Mathematics》 SCIE 1990年第7期875-886,共12页 中国科学:数学(英文版)
基金 Project supported by the National Natural Science Foundation of China and the Fok Ying Tung Education Foundation.
关键词 CONTINUOUS random media vector RADIATIVE transfer equation strong fluctuation THEORY SINGULARITY of DYADIC Green’s function. continuous random media, vector radiative transfer equation, strong fluctuation theory, singularity of dyadic Green's function.
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