INTERFERENCE CORRECTION TO OPTICAL CONDUCTANCE OF A MAGNETO-ACTIVE MEDIUM WITH SCATTERING INHOMOGENEITIES
- Authors: Gorodnichev E.E.1, Rogozkin D.B.1,2
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Affiliations:
- National Research Nuclear University MEPhI (Moscow Engineering Physics Institute)
- Dukhov Automatics Research Institute (VNIIA)
- Issue: Vol 166, No 3 (2024)
- Pages: 316-329
- Section: Articles
- URL: https://journal-vniispk.ru/0044-4510/article/view/268160
- DOI: https://doi.org/10.31857/S0044451024090037
- ID: 268160
Cite item
Abstract
The interference contribution to the optical conductance (total transmission) of a disordered sample is calculated. It is shown that wave interference in the medium is suppressed due to helicity-flip scattering events. As a result, when the cross-section of this process changes resonantly, as in the case of scattering by Mie particles near the first Kerker point, the spectral dependence of the interference contribution also becomes resonant. When waves propagate through a magneto-active medium, the applied magnetic field does not disrupt the interference of waves with given helicity but suppresses it if the helicity changes along different parts of the trajectory. This leads to a decrease in the interference contribution to conductance with increasing magnetic field. A similar phenomenon ― negative magnetoresistance ― is known as a consequence of weak localization of electrons in metals with impurities. It is found that with increasing magnetic field, the change in the interference correction to the optical conductance approaches a certain limit value, depending on the ratio of transport mean free path to helicity-flip scattering length. The possibility of controlling the transition to strong “Anderson” localization in the quasi-one-dimensional case (magneto-active waveguide) using the field is discussed.
About the authors
E. E. Gorodnichev
National Research Nuclear University MEPhI (Moscow Engineering Physics Institute)
Email: gorodn@theor.mephi.ru
Russian Federation, 115409, Moscow
D. B. Rogozkin
National Research Nuclear University MEPhI (Moscow Engineering Physics Institute); Dukhov Automatics Research Institute (VNIIA)
Author for correspondence.
Email: rogozkin@theor.mephi.ru
Russian Federation, 115409, Moscow; 127055, Moscow
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