Difference between revisions of "Diffraction grating"

From ONELAB
Jump to: navigation, search
(Created page with "test")
 
 
(One intermediate revision by the same user not shown)
Line 1: Line 1:
test
+
{{metamodelGetDP|diffraction_grating}}
 +
 
 +
== Additional information ==
 +
 
 +
To run the model, open '''grating2D.pro''' with Gmsh.
 +
 
 +
This model applies to so-called mono-dimensional grating, i.e. structures having one direction of invariance. Various geometries and materials can be handled. The two classical polarization cases, denoted here E// and H//, are addressed. The output consists in a full energy balance of the problem computed from the field maps. For more detailed information and associated bibliography, the curious reader is invited refer to <ref name=Demesy2007 />.
 +
 
 +
== References ==
 +
 
 +
<references>
 +
 
 +
<ref name=Demesy2007>  G. Demésy, F. Zolla, A. Nicolet, M. Commandré, and C. Fossati, [https://doi.org/10.1364/OE.15.018089 The finite element method as applied to the diffraction by an anisotropic grating], Opt. Express 15, 18089-18102 (2007).</ref>
 +
 
 +
</references>
 +
 
 +
{{metamodelfooter|diffraction_grating}}

Latest revision as of 20:19, 7 July 2017

Parametric model of diffraction gratings

Download model archive (diffraction_grating.zip)
Browse individual model files and modification history

Additional information

To run the model, open grating2D.pro with Gmsh.

This model applies to so-called mono-dimensional grating, i.e. structures having one direction of invariance. Various geometries and materials can be handled. The two classical polarization cases, denoted here E// and H//, are addressed. The output consists in a full energy balance of the problem computed from the field maps. For more detailed information and associated bibliography, the curious reader is invited refer to [1].

References

  1. G. Demésy, F. Zolla, A. Nicolet, M. Commandré, and C. Fossati, The finite element method as applied to the diffraction by an anisotropic grating, Opt. Express 15, 18089-18102 (2007).

Models developed by G. Demésy.