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Transmission eigenvalues in random media with surface reflection
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DOI：10.1103/PhysRevB.88.094202.png)
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Abstract
En 中文
The impact of surface reflection on the statistics of transmission eigenvalues is a largely unexplored subject of fundamental and practical importance in statistical optics. Here, we develop a first-principles theory and confirm numerically that the distribution of transmission eigenvalues of diffusive waves exhibits a nonanalytic transition as the strength of surface reflection at one surface passes through a critical value while that at the other is fixed. Above the critical value, the highest transmission eigenvalue is strictly smaller than unity and decreases with increasing internal reflection. When the input and output surfaces are equally reflective, the highest transmission eigenvalue is unity and the transition disappears irrespective of the strength of surface reflection.
Keywords:
INTERNAL-REFLECTION
DISORDERED WIRES
SCALING THEORY
LOCALIZATION
EQUIVALENCE
SCATTERING
TRANSPORT
WAVES
LIGHT
TIME
Journal
IF:
3.7
Papers:
15.4W
Citations:
41.0W