2012
DOI: 10.1016/j.jqsrt.2011.11.017
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Modelling diffraction by facetted particles

Abstract: A method to approximate azimuthally resolved light scattering patterns and phase functions due to diffraction and external reflection by strongly absorbing facetted particles is demonstrated for a cube and compared with results from an exact method, T-matrix. A phase function averaged over a range of orientations of a strongly absorbing hexagonal column of aspect ratio unity has been calculated and tested against Discrete Dipole Approximation (DDA) results for a size parameter of 50.

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Cited by 16 publications
(17 citation statements)
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“…More work is needed to establish the degree of cubicity and the particle-size distribution of stacking-disordered ice formed in the atmosphere (56). With the knowledge of particle number and surface roughness, the light-scattering behavior in the atmosphere can be estimated (50,(64)(65)(66). This is important, as the backscattering properties of cirrus clouds are one of the major unknowns to quantify the Earth's radiation balance (e.g., ref.…”
Section: Discussionmentioning
confidence: 99%
“…More work is needed to establish the degree of cubicity and the particle-size distribution of stacking-disordered ice formed in the atmosphere (56). With the knowledge of particle number and surface roughness, the light-scattering behavior in the atmosphere can be estimated (50,(64)(65)(66). This is important, as the backscattering properties of cirrus clouds are one of the major unknowns to quantify the Earth's radiation balance (e.g., ref.…”
Section: Discussionmentioning
confidence: 99%
“…Two-dimensional scattering patterns offer high potential for detailed particle characterization. It is possible to recover the shape, size and orientation of small ice particles by comparing such patterns to scattering models such as the Ray Tracing with Diffraction on Facets (RTDF) model (Clarke et al, 2006;Kaye et al, 2008;Hesse et al, 2009Hesse et al, , 2012. Ice particle roughness can also be obtained, as evidenced by experimental patterns from fluorosilicate ice analogue crystals with smooth and rough surfaces, which show distinct differences: while the former have sharp, well-defined bright arcs and spots, the latter have much more random, "speckled" appearance .…”
Section: Introductionmentioning
confidence: 99%
“…Macke et al [12] used the Kirchhoff approximation to model diffraction by polygonal apertures corresponding to the projected particle cross section. The method to calculate diffraction by a circular aperture at oblique incidence by means of the Kirchhoff approximation [15] has been extended to oblique incidence on polygonal apertures and applied to compute scattering patterns and phase function of absorbing facetted particles in fixed orientation [16] (Note that due to the singular directions of rays or beams reflected from faceted particles in geometric optics, 2D scattering patterns for fixed particle orientations do not show the familiar scattering arcs but only scattering points, see e.g. [31]).…”
Section: Introductionmentioning
confidence: 99%
“…[31]). In the first part of this paper we describe how polarisation treatment in [16] was improved by introducing the vector method described by Karczewski and Wolf [17]. Comparisons of phase functions, 2D scattering patterns and azimuthally averaged degree of linear polarisation for hexagonal prisms in fixed orientation are presented.…”
Section: Introductionmentioning
confidence: 99%