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Proceedings Paper

Simulation of light scattering from surfaces containing spherical and elliptical nanoparticles
Author(s): A. Tausendfreund; D. Mader; S. Simon; S. Patzelt; G. Goch
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Paper Abstract

This paper presents a simulation approach for light scattering from surfaces containing spherical and elliptical nanoparticles. For this approach an electrically equivalent macro model is derived based on the analytical solutions of Maxwell's equations (e.g. Mie's solution of a sphere). These macro models do not necessarily fulfill the boundary conditions or give the correct near-field but they provide a suitable far-field solution. The benefit of this approach is an abstract model for the far-field computation that is much more efficient than known solutions like FEM. The radiation sources at the surface are reduced to a maximum like a single source for a whole particle, which gives the correct far-field but does not fulfill the boundary conditions. For the set of radiation sources used for the macro models the approach presented here reverts to the accurate computation of simple geometries. In this special case of spherical and elliptical particles the solution of the Mie theory can be used. In this paper it is shown that in the case of nanostructures the far-field of a sphere and an ellipse can be replaced by the radiation field from a set of dipoles. Based on these results it is possible to approximate an equivalent macro model of the surface containing spherical and elliptical elements. The presented macro model provides a very reasonable simulation approach with acceptable simulation times for large surface areas of several square millimeters.

Paper Details

Date Published: 20 April 2006
PDF: 12 pages
Proc. SPIE 6195, Nanophotonics, 619514 (20 April 2006); doi: 10.1117/12.663071
Show Author Affiliations
A. Tausendfreund, Univ. of Bremen (Germany)
D. Mader, Hochschule Bremen (Germany)
S. Simon, Hochschule Bremen (Germany)
S. Patzelt, Univ. of Bremen (Germany)
G. Goch, Univ. of Bremen (Germany)

Published in SPIE Proceedings Vol. 6195:
David L. Andrews; Jean-Michel Nunzi; Andreas Ostendorf, Editor(s)

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