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Volumn 28, Issue 11, 1989, Pages 2097-2103

Effects of restricting the detector field of view when using integrating spheres

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EID: 84975624084     PISSN: 1559128X     EISSN: 21553165     Source Type: Journal    
DOI: 10.1364/AO.28.002097     Document Type: Article
Times cited : (40)

References (22)
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  • 3
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  • 14
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    • (4) and (5) of Ref. 5 assumes that the flat sample and/or reference conform to the sphere (i.e., are curved to match the sphere wall)
    • (3.1) of Ref. 3
    • The equation within the text between Eqs. (4) and (5) of Ref. 5 assumes that the flat sample and/or reference conform to the sphere (i.e., are curved to match the sphere wall). This is in contrast to the more accurate approximation of Eq. (3.1) of Ref. 3.
    • This is in Contrast to the More Accurate Approximation of Eq
  • 15
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    • Reflectance Nomenclature and Directional Reflectance and Emissivity
    • Hemispherical total reflectance refers to the hemispherically integrated radiation reflected off a sample which is ratioed to the diffusely incident radiation from the same hemisphere. In general, this is not equal to the directional/hemispherical reflectance, which is the ratio of the hemispherically collected radiation off a sample to radiation incident from a specific direction (often normal). The directional/hemispherical reflectance is the quantity referred to by the ρ terms in this paper
    • Hemispherical total reflectance refers to the hemispherically integrated radiation reflected off a sample which is ratioed to the diffusely incident radiation from the same hemisphere. In general, this is not equal to the directional/hemispherical reflectance, which is the ratio of the hemispherically collected radiation off a sample to radiation incident from a specific direction (often normal). The directional/hemispherical reflectance is the quantity referred to by the ρ terms in this paper. See F. E. Nicodemus, "Reflectance Nomenclature and Directional Reflectance and Emissivity," Appl. Opt. 9, 1474-1475 (1970)
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    • An Absolute Method for Determining Coefficients of Diffuse Reflection
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  • 22
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    • Generalized Integrating Sphere Theory
    • Note that his equations as shown are missing many parentheses and a/in the last equation
    • D. G. Goebel, "Generalized Integrating Sphere Theory," Appl. Opt. 6, 125-128 (1967). Note that his equations as shown are missing many parentheses and a/in the last equation.
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    • Goebel, D.G.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.