Valley-resolved Hall viscosity is finite in gapped Dirac materials, regularizing a previously identified divergence and extending the Hoyos-Son formula to individual valleys.
Topological Bloch Bands in Graphene Superlattices
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
We outline an approach to endow a plain vanilla material with topological properties by creating topological bands in stacks of manifestly nontopological atomically thin materials. The approach is illustrated with a model system comprised of graphene stacked atop hexagonal-boron-nitride. In this case, the Berry curvature of the electron Bloch bands is highly sensitive to the stacking configuration. As a result, electron topology can be controlled by crystal axes alignment, granting a practical route to designer topological materials. Berry curvature manifests itself in transport via the valley Hall effect and long-range chargeless valley currents. The non-local electrical response mediated by such currents provides diagnostics for band topology.
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cond-mat.mes-hall 1years
2026 1verdicts
CONDITIONAL 1representative citing papers
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Valley Hall viscosity in the integer quantum Hall phases of (2+1)D Dirac materials
Valley-resolved Hall viscosity is finite in gapped Dirac materials, regularizing a previously identified divergence and extending the Hoyos-Son formula to individual valleys.