2008
DOI: 10.1134/s1063776108100178
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Small-angle light scattering from polymer-dispersed liquid-crystal films

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Cited by 4 publications
(4 citation statements)
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“…To consider the angular distribution of light scattered by the monolayer, we use the interference approximation [12,13]. For the far-field observation point determined by the radius-vector R, for the vv-and vhcomponents of the intensity of incoherently (diffusely) scattered light, it is possible to write:…”
Section: Basic Relations To Calculate Small-angle Distribution Of Ligmentioning
confidence: 99%
“…To consider the angular distribution of light scattered by the monolayer, we use the interference approximation [12,13]. For the far-field observation point determined by the radius-vector R, for the vv-and vhcomponents of the intensity of incoherently (diffusely) scattered light, it is possible to write:…”
Section: Basic Relations To Calculate Small-angle Distribution Of Ligmentioning
confidence: 99%
“…In the interference approximation [9,16,17], for the parallel (I vv ) and perpendicular (I vh ) plane of polarization of the incident radiation intensity components of incoherently (diffusely) scattered light, we obtain:…”
Section: Basic Relationsmentioning
confidence: 99%
“…is the normalization constant, A is the area of the test section of the sample, E i is the incident wave amplitude; R is the distance from the origin to the point of observation, f vv (θ s ,φ s ) and f vh (θ s ,φ s ) are the vv-and vh-components of the vector amplitude function scattering in the direction of the wave vector of the scattered wave k s = (kcosθ s , ksinθ s cosφ s , ksinθ s sinφ s ), S(θ s ) is the structure factor of the monolayer [17], θ s and φ s are the polar and azimuthal scattering angles. For a statistically isotropic ensemble of droplets with the shape of spheres or oblate spheroids, it does not depend on the azimuthal angle φ s .…”
Section: Basic Relationsmentioning
confidence: 99%
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