Valley Hall effect in disordered monolayer MoS2 from first principles
Thomas Olsen, Ivo Souza

TL;DR
This paper develops a first-principles method to analyze how disorder, like sulfur vacancies, affects the valley Hall effect in monolayer MoS2, revealing disorder-dependent corrections and scattering mechanisms.
Contribution
It introduces a novel unfolding approach to include disorder effects in Berry curvature calculations for valley Hall conductivity in 2D materials.
Findings
Disorder causes gating-dependent corrections to valley Hall conductivity.
Side-jump scattering explains weak impurity concentration dependence.
Skew scattering dominates at low impurity levels, diverging in clean samples.
Abstract
Electrons in certain two-dimensional crystals possess a pseudospin degree of freedom associated with the existence of two inequivalent valleys in the Brillouin zone. If, as in monolayer MoS2, inversion symmetry is broken and time-reversal symmetry is present, equal and opposite amounts of k-space Berry curvature accumulate in each of the two valleys. This is conveniently quantified by the integral of the Berry curvature over a single valley - the valley Hall conductivity. We generalize this definition to include contributions from disorder described with the supercell approach, by mapping ("unfolding") the Berry curvature from the folded Brillouin zone of the disordered supercell onto the normal Brillouin zone of the pristine crystal, and then averaging over several realizations of disorder. We use this scheme to study from first-principles the effect of sulfur vacancies on the valley…
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