Difference between revisions of "Bloch modes in periodic waveguides"

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(Created page with "{{metamodel|waveguides}} == References == <references> <ref name=Jin2002> J. Jin, ''The Finite Element Method in Electromagnetics''. Second edition. John Wiley & Sons, 2002<...")
 
 
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{{metamodelGetDP|bloch_periodic_waveguides}}
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== Additional information ==
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Open '''rhombus.pro''' with Gmsh. The model will automatically compute the band diagram of [http://books.google.com/books?id=iVZXwXDswv0C&lpg=PP1&dq=isbn%3A1860945074&pg=PA152#v=onepage&q&f=false Figure 3.16, p. 152] of Foundations Of Photonic Crystal Fibres<ref name=Zolla2005 />, using a finite element formulation with Floquet-Bloch conditions<ref name=Nicolet2004 />. You can double-click on any point in the diagram to visualize the corresponding eigenmode, even while the calculation is running.
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== References ==
 
== References ==
  
 
<references>
 
<references>
  
<ref name=Jin2002> J. Jin, ''The Finite Element Method in Electromagnetics''. Second edition. John Wiley & Sons, 2002</ref>
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<ref name=Zolla2005>F. Zolla, G. Renversez, A. Nicolet, B. Kuhlmey, S. Guenneau, D. Felbacq, [http://books.google.com/books?isbn=1860945074 Foundations Of Photonic Crystal Fibres], Imperial College Press, 2005.
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</ref>
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<ref name=Nicolet2004>A. Nicolet, S. Guenneau, C. Geuzaine, F. Zolla, [http://orbi.ulg.ac.be/handle/2268/22761 Modelling of electromagnetic waves in periodic media with finite elements], Journal of Computational and Applied Mathematics 168 (1), 321-329, 2004.</ref>
  
 
</references>
 
</references>
  
{{metamodelfooter|waveguides}}
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{{metamodelfooter|bloch_periodic_waveguides}}

Latest revision as of 08:58, 25 July 2015

Bloch modes in periodic waveguides.

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

Additional information

Open rhombus.pro with Gmsh. The model will automatically compute the band diagram of Figure 3.16, p. 152 of Foundations Of Photonic Crystal Fibres[1], using a finite element formulation with Floquet-Bloch conditions[2]. You can double-click on any point in the diagram to visualize the corresponding eigenmode, even while the calculation is running.

References

  1. F. Zolla, G. Renversez, A. Nicolet, B. Kuhlmey, S. Guenneau, D. Felbacq, Foundations Of Photonic Crystal Fibres, Imperial College Press, 2005.
  2. A. Nicolet, S. Guenneau, C. Geuzaine, F. Zolla, Modelling of electromagnetic waves in periodic media with finite elements, Journal of Computational and Applied Mathematics 168 (1), 321-329, 2004.

Model developed by A. Nicolet, F. Zolla and C. Geuzaine.