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Published on: December 27, 2012
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Simple formula used to predict superluminal reflection on a multidielectric mirror.
Summary
This study examines multidielectric mirrors, proving their reflection coefficient converges to an intuitive limit. This finding enables new experiments exploring superluminal reflection in novel configurations.
Area of Science:
- Optics and Photonics
- Materials Science
- Electromagnetism
Background:
- Multidielectric mirrors are constructed from repeating patterns of multiple layers.
- Understanding the behavior of these mirrors in the limit of infinite layers is crucial for advanced optical applications.
- Weak absorption within mirror layers can influence their overall optical properties.
Purpose of the Study:
- To analyze the reflection coefficient of a multidielectric mirror as the number of layers approaches infinity.
- To investigate the impact of weak absorption on the mirror's spectral characteristics.
- To identify potential applications in experimental optics, particularly concerning superluminal reflection.
Main Methods:
- Mathematical analysis of the reflection coefficient (ρN) as N tends to infinity.
- Consideration of weak absorption within the repeating mirror patterns.
- Convergence analysis of the reflection coefficient function (ρN) with respect to pulsation (ω).
Main Results:
- The reflection coefficient (ρN) uniformly converges almost everywhere on the electromagnetic spectrum to an intuitive limit (ρ∞).
- The derived limit (ρ∞) provides a simplified and understandable expression for infinite layer mirrors.
- A significant difference in phase-shift was identified between two configurations of a quarter-wave stack.
Conclusions:
- The study provides a theoretical foundation for designing and understanding infinite multidielectric mirrors.
- The findings facilitate the conception of novel experiments, particularly in the realm of superluminal reflection.
- New spectral domains for investigating superluminal reflection in previously unexplored configurations are identified.

