How Can Quantum Optics Model Gradually Varying Loss in Optical Media?

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SUMMARY

The discussion focuses on modeling gradually varying loss in optical media using concepts from Quantum Optics, specifically referencing Mark Fox's work. It describes a lossy medium as a beam splitter that directs part of the input to a "loss port," while the remaining energy propagates to the output. The inquiry seeks a generalized model where absorptivity changes smoothly across the medium's volume, maintaining a constant refractive index. The approach involves treating each elemental volume as a beam splitter and integrating to derive the overall transmission and absorption profile, potentially utilizing Lindblad operator theory to ensure unitarity.

PREREQUISITES
  • Understanding of Quantum Optics principles
  • Familiarity with beam splitter models
  • Knowledge of Lindblad operator theory
  • Basic concepts of optical media and wave interference
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  • Explore the application of Lindblad operators in non-Hermitian systems
  • Study the effects of standing waves in optical media
  • Investigate numerical integration techniques for varying loss profiles
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Researchers in Quantum Optics, optical engineers, and physicists interested in modeling complex absorption phenomena in optical media.

Swamp Thing
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In Quantum Optics by Mark Fox, it says that a lossy medium can be modeled by a beam splitter that splits part of the input and sends it to the "loss port", while the unabsorbed energy propagates to the output. This model accounts correctly for the loss, the increased noise at the output etc.

Is there a generalized version of this picture, where the medium's absorbtivity changes smoothly over its volume (no boundaries or discontinuities, just a gradual change in loss density). Let's assume the refractive index doesn't change over the volume.

So I'm looking for an explanation of how to treat each elemental volume as a beam splitter, integrating over the total volume to get the correct transmission and absorption profile. It should work properly even when there may be standing waves or other interference patterns over the medium. The model should respect unitarity at each element.
 
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Maybe Lindblad operator theory is applicable here.
 

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