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  1. D. E. Aspnes, J. Opt. Soc. Am. 61, 1077 (1971).
    [CrossRef]
  2. D. E. Aspnes, A. A. Studna, Appl. Opt. 10, 1024 (1971).
    [CrossRef] [PubMed]
  3. W. A. Shurcliff, Polarized Light (Harvard University Press, Cambridge, 1962).
  4. J. F. Nye, Physical Properties of Crystals (Oxford University Press, Oxford, 1957), pp. 260 ff.
  5. For this reason, we have simplified all equations by neglecting multiple internal reflections. Reflection effects at the exterior faces of the two plates act primarily to change the magnitude of the ratio (ρ˜1/ρ˜2) from that obtained from a separate measurement of ρ˜1 and ρ˜2.
  6. See, for instance, D. A. Holmes, D. L. Feucht, J. Opt. Soc Am. 57, 466 (1967).
    [CrossRef] [PubMed]

1971

1967

See, for instance, D. A. Holmes, D. L. Feucht, J. Opt. Soc Am. 57, 466 (1967).
[CrossRef] [PubMed]

Aspnes, D. E.

Feucht, D. L.

See, for instance, D. A. Holmes, D. L. Feucht, J. Opt. Soc Am. 57, 466 (1967).
[CrossRef] [PubMed]

Holmes, D. A.

See, for instance, D. A. Holmes, D. L. Feucht, J. Opt. Soc Am. 57, 466 (1967).
[CrossRef] [PubMed]

Nye, J. F.

J. F. Nye, Physical Properties of Crystals (Oxford University Press, Oxford, 1957), pp. 260 ff.

Shurcliff, W. A.

W. A. Shurcliff, Polarized Light (Harvard University Press, Cambridge, 1962).

Studna, A. A.

Appl. Opt.

J. Opt. Soc Am.

See, for instance, D. A. Holmes, D. L. Feucht, J. Opt. Soc Am. 57, 466 (1967).
[CrossRef] [PubMed]

J. Opt. Soc. Am.

Other

W. A. Shurcliff, Polarized Light (Harvard University Press, Cambridge, 1962).

J. F. Nye, Physical Properties of Crystals (Oxford University Press, Oxford, 1957), pp. 260 ff.

For this reason, we have simplified all equations by neglecting multiple internal reflections. Reflection effects at the exterior faces of the two plates act primarily to change the magnitude of the ratio (ρ˜1/ρ˜2) from that obtained from a separate measurement of ρ˜1 and ρ˜2.

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Equations (5)

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c = ( 1 i α ( 1 - ρ ˜ ) - i α ( 1 - ρ ˜ ) ρ ˜ ) .
δ = 2 π Δ n ( d / λ ) ,
c = ( 1 Δ C / 2 - Δ C / 2 1 ) [ ( 0 - 1 1 0 ) c 2 ( 0 1 - 1 0 ) ] × ( 1 - Δ C Δ C 1 ) c 1 ( 1 Δ C / 2 - Δ C / 2 1 ) ,
c = ρ ˜ 2 × [ 1 - i ( α 1 + α 2 ) ρ ˜ 1 + i α 1 + i α 2 ρ ˜ 1 / ρ ˜ 2 + Δ C ( ρ ˜ 1 / 2 ρ ˜ 2 - ρ ˜ 1 + ½ ) i ( α 1 + α 2 ) / ρ ˜ 2 - i α 2 - i α 1 ρ ˜ 1 / ρ ˜ 2 + Δ C ( ρ ˜ 2 - 1 - ρ ˜ 1 / 2 - ½ ) ρ 1 / ρ ˜ 2 ] .
Δ A , Δ P ~ Δ C sin δ 1 , 2 + ( slowly varying terms ) .

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