Thin film refractive index determination

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SUMMARY

The discussion focuses on determining the refractive index and thickness of a thin film using its reflectance and transmittance spectra. The Fabry-Perot effect is highlighted as a key phenomenon, with the formula Δλ = λ²/(2nd) provided for calculating thickness based on peak spacing in the transmission spectrum. Participants emphasize the necessity of knowing the material's refractive index and suggest methods to derive both parameters from the measurements. The conversation underscores the importance of precise spectral analysis in thin film characterization.

PREREQUISITES
  • Understanding of the Fabry-Perot effect
  • Knowledge of optical reflectance and transmittance measurements
  • Familiarity with refractive index concepts
  • Basic skills in spectral analysis techniques
NEXT STEPS
  • Research methods for measuring reflectance and transmittance in thin films
  • Learn about the Fabry-Perot effect in detail
  • Explore software tools for spectral analysis, such as MATLAB or Python libraries
  • Investigate advanced techniques for simultaneous determination of refractive index and thickness
USEFUL FOR

Researchers, optical engineers, and materials scientists involved in thin film analysis and characterization will benefit from this discussion.

sounouhid
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Hi every one ,
I want to find the refractive index of a thin film using it's reflectance and transmittance spectrum
is there a way to do that ?
thank you for advance
 
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Normally, you already know the index of refraction of the thin film material, and the thickness of the film can be computed by observing the spacing of the peaks in the transmission vs. wavelength spectrum due to the Fabry-Perot effect. If I remember correctly ## \Delta \lambda= \lambda^2/(2nd) ##.
 
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Likes   Reactions: sounouhid
Thank you
but my task is to find both the refractive index and the thickness of the film from these two measurements
 

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