1954
DOI: 10.1364/josa.44.000018
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Theoretical Light-Scattering Coefficients for Relative Refractive Indexes Less than Unity and for Totally Reflecting Spheres

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Cited by 18 publications
(4 citation statements)
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“…); and D, the diameter (microns) of a residual sphere formed by the stabilizer. Then F = m/nd (3) where…”
Section: Discussionmentioning
confidence: 99%
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“…); and D, the diameter (microns) of a residual sphere formed by the stabilizer. Then F = m/nd (3) where…”
Section: Discussionmentioning
confidence: 99%
“…Whether or not the same constant applies is a point requiring further study. As more complete tabulations of the light-scattering functions for isotropic spheres become available (3,10,11,18,19), it may become practical to compute the response of the instrument to such particles as a function of refractive index and diameter. As such computations involve integrations over the spectral response region, and the solid angles of the illuminating and viewing systems, they are extremely laborious.…”
Section: Discussionmentioning
confidence: 99%
“…Numerical methods to compute P Vv (ϑ,0) are available for a number of particle shapes. (8, 13h, 59, 60) Fortunately, electronic computation at the desktop can facilitate the use of these, although extensive table of the functions appearing in the Mie theory for the scattering from spherical particles are available (21n) (the functions reported herein were calculated using MathCad, kindly provided by D. C. Prieve, of the Department of Chemical Engineering of Carnegie Mellon University, with the number of terms in the relevant sums terminated at the next integer larger than α + 4α 1/3 + 4 (slightly larger than an expression advocated in the literature (13i) for accessible α); data in published tables (61)(62)(63) are useful to confirm the methods used in such calculations). Comparable expressions are available in the Mie approximation for shells, stratified spheres and examples with a continuous radially symmetric variation.…”
Section: Isotropic Solute Beyond the Rgd Regimementioning
confidence: 99%
“…(13) With the aid of recently developed electronic computers, the Mie theory has been verified both by mathematical computation and by comparison of predicted and experimental data. Work by several invest!gators (2,5,6,7,8,9,18) shows that Kg, the scattering area coefficient, is a function of the drop diameter, d, the incident light wavelength, X , and the ratio m of the refractive index of the drop to that of the field phases…”
Section: •Isv^f^ihjr • (2)mentioning
confidence: 99%