Unconventional optical selection rules in ZrTe5 under an in-plane magnetic field
arXiv:2208.08586 · doi:10.1103/PhysRevB.106.205102
Abstract
The optical selection rules of an electron system under a magnetic field play key roles in determining its optical properties, from which the band structures and underlying symmetries can be derived. In this Letter, based on a three-dimensional strong topological insulator model describing ZrTe5,we study the Landau levels (LLs) and magneto-optical conductivity under an in-plane magnetic field. We reveal that in the transverse conductivity Re(σ_{zz}), the unconventional optical selection rules n\righatarrow n\pm 2 dominate, with n being the LL index. We attribute the unconventional selection rules to the peculiar distribution of parity carried by the LLs, resulting from the chiral symmetry of the sub-Hamiltonians. Moreover, we predict that, if the strong anisotropic system is tuned to be nearly isotropic, the LLs would redistribute and the conventional selection rules n\rightarrow n\pm 1 can be recovered.
6 pages, 4 figures
References in corpus (10)
- Quantized Anomalous Hall Effect in Magnetic Topological Insulators
- Infrared spectroscopy of Landau levels in graphene
- Evidence for a Strong Topological Insulator Phase in
- Optical Hall conductivity in ordinary and graphene QHE systems
- Spectroscopic evidence for bulk-band inversion and three-dimensional massive Dirac fermions in ZrTe5
- Disorder and magnetoconductivity in tilted Weyl semimetals
- Disorder and magnetic transport in tilted Weyl semimetals
- Examining the validity of the two-dimensional conical model to describe the three-dimensional ZrTe5
- Gapped Dirac semimetal with mixed linear and parabolic dispersions
- Magneto-optic signatures in the gapped Dirac semimetal with mixed linear and parabolic dispersions of ZrTe5