Silicon-Based Material and Devices 2001
DOI: 10.1016/b978-012513909-0/50013-1
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The refractive index of silica glass and its dependence on pressure, temperature, and the wavelength of the incident light

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Cited by 11 publications
(3 citation statements)
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“…Therefore, ideally, the Lorentz-Lorenz relation should be used to determine the quartz refractive index from its calculated temperature and density, however this requires knowledge of the mean polarizability of the liner material with respect to temperature which, unfortunately, is unavailable from the manufacturer. Previous studies show that fused silica exhibits a linearly evolving refractive index with respect to density at similar conditions to the current study [32,33] giving confidence that a linear relationship is appropriate here. Furthering this idea, the density of the liner material changes by less than 0.03% from room temperature in the current study.…”
supporting
confidence: 84%
“…Therefore, ideally, the Lorentz-Lorenz relation should be used to determine the quartz refractive index from its calculated temperature and density, however this requires knowledge of the mean polarizability of the liner material with respect to temperature which, unfortunately, is unavailable from the manufacturer. Previous studies show that fused silica exhibits a linearly evolving refractive index with respect to density at similar conditions to the current study [32,33] giving confidence that a linear relationship is appropriate here. Furthering this idea, the density of the liner material changes by less than 0.03% from room temperature in the current study.…”
supporting
confidence: 84%
“…In the case of fused silica, it has been suggested that microstructural effects in the material lead to changes in polarization that render a positive value for dn/dt. 70 One can posit a similar net polarization dominated effect for polycrystalline ZnS and for the anisotropic single crystalline sapphire, both of which have small positive dn/dt values.…”
Section: Physical Propertiesmentioning
confidence: 93%
“…1 The Sellemeier model is likely the most familiar, and a one oscillator version of this model exists as well. 29 Second is the Drude, 5 Newton-Drude, 30 or Drude-Voigt 31, 32 model, and third is the Wemple-DiDomenico 33 (WD) model. These three single oscillator models are essentially different parameterizations of the same function.…”
Section: Frequency Dispersive Optical Modelsmentioning
confidence: 99%