ASYMPTOTIC OPTICAL ATTENUATION

被引:29
作者
MCCORMICK, NJ
机构
关键词
D O I
10.4319/lo.1992.37.7.1570
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
The spectral irradiance attenuation coefficient normally varies with depth near the surface. It approaches a constant value in infinitely deep, homogeneous waters at depths below which all fluorescent or bioluminescent sources occur. The attenuation coefficient can equal the asymptotic coefficient for all depths, however, for a special surface illumination; when this equality occurs the angular dependence of the radiance does not change with depth. The attenuation coefficient for homogeneous waters of finite depth never approaches a constant, and the same is true for some examples of infinitely deep waters with spatially varying properties. A by-product of the analysis is a demonstration of the importance of understanding the eigenvalue spectrum of the radiative transfer equation.
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页码:1570 / 1578
页数:9
相关论文
共 22 条
[1]  
[Anonymous], 1950, RAD TRANSFER
[2]  
Busbridge. L.W., 1960, MATH RAD TRANSFER, V1st ed.
[3]  
CASE KM, 1967, LINEAR TRANSPORT THE
[4]  
Daniel R., 1985, Transport Theory and Statistical Physics, V14, P125, DOI 10.1080/00411458508211674
[5]   ON COMPUTING THE CHANDRASEKHAR POLYNOMIALS IN HIGH-ORDER AND HIGH DEGREE [J].
GARCIA, RDM ;
SIEWERT, CE .
JOURNAL OF QUANTITATIVE SPECTROSCOPY & RADIATIVE TRANSFER, 1990, 43 (03) :201-205
[6]  
HOJERSLEV NK, 1977, 34 U COP I PHYS OC R
[7]  
KUSCER I, 1969, J MATH ANAL APPL, V25, P80
[8]  
LARSEN EW, 1981, J MATH PHYS, V22, P1463, DOI 10.1063/1.525085
[9]   PARTICULAR SOLUTIONS FOR THE RADIATIVE-TRANSFER EQUATION [J].
MCCORMICK, NJ ;
SIEWERT, CE .
JOURNAL OF QUANTITATIVE SPECTROSCOPY & RADIATIVE TRANSFER, 1991, 46 (06) :519-522
[10]   BI-ORTHOGONALITY RELATIONS FOR SOLVING HALF-SPACE TRANSPORT PROBLEMS [J].
MCCORMICK, NJ ;
KUSCER, I .
JOURNAL OF MATHEMATICAL PHYSICS, 1966, 7 (11) :2036-+