Supersymmetric field theory of local light diffusion in semi-infinite media

Abstract

A supersymmetric field theory of light diffusion in semi-infinite disordered media is presented. With the help of this technique we justify--at the perturbative level--the local light diffusion proposed by Tiggelen, Lagendijk, and Wiersma [Phys. Rev. Lett. \textbf{84}, 4333 (2000)], and show that the coherent backscattering line shape of medium bar displays a crossover from two-dimensional weak to quasi-one-dimensional strong localization.

14 pages, 1 figure. accepted for publication in Phys. Rev. B

References in corpus (3)

• Dynamics of Anderson localization in open 3D media
• Dynamics of weakly localized waves
• Light localization signatures in backscattering from periodic disordered media

Cited by in corpus (2)

• Microscopic derivation of self-consistent equations of Anderson localization in a disordered medium of finite size
• Comment on "Scaling behavior of classical wave transport in mesoscopic media at the localization transition"