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Quantized Microwave Faraday Rotation

ORAL

Abstract

The phenomenon of rotation of polarization in the presence of static magnetic field known as Faraday rotation [1] is very well known. Here we present the quantitative observation of microwave Faraday rotation conducted with GaAs/AlGaAs semiconductor heterostructure. The microwave Faraday rotation observed in high mobility two-dimensional electron gas arises as a result of cyclotron motion of charge carriers. The Faraday rotation induced can be understood by Fresnel analysis for the transmission of right and left handed circularly polarized microwaves. As with the Hall effect, a continuous classical as well as quantized Faraday rotation is observed. In the quantum Hall regime, the Faraday rotation is quantized in units of fine structure constant. The dielectric response of the semiconductor host, and the modification of the wave impedance and field distribution by a wave guide [2] will lead to a modification of the quantized Faraday rotation away from the vacuum fine structure constant, α ≈ 1/137. The effect of frequency dependent electromagnetic confinement can be accounted with an effective fine structure constant α*.

[1] M. Faraday, Phil. Trans. Roy. Soc. London 136, 1 (1846).
[2] D. L. Sounas and C. Caloz, IEEE Trans. Microwave Theory Tech. 60, 901 (2012).

Presenters

  • Vishnunarayanan Suresh

    Universite de Sherbrooke

Authors

  • Vishnunarayanan Suresh

    Universite de Sherbrooke

  • Edouard Pinsolle

    Université de Sherbrooke, Universite de Sherbrooke

  • Christian Lupien

    Université de Sherbrooke, Universite de Sherbrooke

  • Talia Martz-Oberlander

    Department of Physics, McGill University

  • Michael P Lilly

    Sandia National Laboratories, Center for Integrated Nanotechnologies, Sandia National Laboratories

  • John Reno

    Center for Integrated Nanotechnologies, Sandia National Laboratories, Sandia National Laboratories

  • Guillaume Gervais

    Department of Physics, McGill University

  • Thomas Szkopek

    Electrical and Computer Engineering, McGill University

  • Bertrand M Reulet

    Université de Sherbrooke, Universite de Sherbrooke