Classical index of refraction theory

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Discussion Overview

The discussion centers on the existence of a classical theory for the index of refraction, specifically exploring whether expressions for the index of refraction, denoted as ##n##, can be formulated in terms of parameters like charge density. Participants seek references and insights into both classical and quantum approaches to calculating the index of refraction.

Discussion Character

  • Exploratory, Technical explanation

Main Points Raised

  • One participant inquires about classical theories for the index of refraction and requests references.
  • Another participant references Condon and Odishaw as a potential source.
  • A different participant mentions that the index of refraction can be calculated using quantum solid state physics programs and cites the work of Born and Huang on the dynamical theory of crystal lattices as relevant to classical theory.
  • Another participant notes that calculations can also be performed in gas and liquid state physics programs.

Areas of Agreement / Disagreement

The discussion does not reach a consensus on the existence of a classical theory for the index of refraction, as multiple approaches and references are suggested without agreement on a singular framework.

Contextual Notes

Participants mention various theoretical frameworks and computational methods, but the discussion lacks clarity on the specific assumptions or limitations of these approaches.

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Is there such a thing as a classical theory for the index of refraction? I.e. are there expressions for the index of refraction ##n## in terms of other parameters like charge density?

If so, a reference would be much appreciated.
 
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Condon and Odishaw.
 
The index of refraction can be calculated with quantum solid state physics programs. The classical theory has been worked out in Born Huang, dynamical theory of crystal lattices.
 
It can be calculated in a gas and liquid state physics programs as well.
 

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