Nonuniform near-surface electrostatic potentials flatten surface bands in rhombohedral graphite at zero displacement field, enabling flat-band regimes in thick samples via self-consistent calculations.
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Helical multilayer graphene relaxes into supermoiré domains whose effective Hamiltonians partition the low-energy spectrum into folded Dirac sectors with domain-dependent and gate-tunable valley topology.
Junction-localized states are ubiquitous in graphite stacking junctions, with flat bands supported in nearly all configurations and nascent flat bands extending the effect into pure Bernal stacking.
citing papers explorer
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Electrostatically stabilized surface flat bands in rhombohedral graphite at zero displacement field
Nonuniform near-surface electrostatic potentials flatten surface bands in rhombohedral graphite at zero displacement field, enabling flat-band regimes in thick samples via self-consistent calculations.
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Supermoir\'{e} domain-resolved effective Hamiltonians and valley topology in helical multilayer graphene
Helical multilayer graphene relaxes into supermoiré domains whose effective Hamiltonians partition the low-energy spectrum into folded Dirac sectors with domain-dependent and gate-tunable valley topology.
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Electron localization, charge redistribution, and emergence of topological states at graphite junctions
Junction-localized states are ubiquitous in graphite stacking junctions, with flat bands supported in nearly all configurations and nascent flat bands extending the effect into pure Bernal stacking.