Magneto-optical conductivity in generic Weyl semimetals
Marcus St{\aa}lhammar, Jorge Larana-Aragon, Johannes Knolle, Emil J., Bergholtz

TL;DR
This paper derives a comprehensive analytical expression for the magneto-optical conductivity of generic Weyl semimetals, accounting for tilt and trivial pockets, improving the understanding of experimental signatures of Weyl fermions.
Contribution
It provides a closed-form, higher-order analytical model for magneto-optical conductivity in Weyl semimetals with arbitrary tilt and trivial pockets, extending previous linearized theories.
Findings
Higher-order momentum terms close Fermi pockets in type-II Weyl semimetals.
Trivial Fermi pockets can mask Weyl fermion signatures in experiments.
The model aligns closer with real material behaviors.
Abstract
Magneto-optical studies of Weyl semimetals have been proposed as a versatile tool for observing low-energy Weyl fermions in candidate materials including the chiral Landau level. However, previous theoretical results have been restricted to the linearized regime around the Weyl node and are at odds with experimental findings. Here, we derive a closed form expression for the magneto-optical conductivity of generic Weyl semimetals in the presence of an external magnetic field aligned with the tilt of the spectrum. The systems are taken to have linear dispersion in two directions, while the tilting direction can consist of any arbitrary continuously differentiable function. This general calculation is then used to analytically evaluate the magneto-optical conductivity of Weyl semimetals expanded to cubic order in momentum. In particular, systems with arbitrary tilt, as well as systems…
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