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Fractional Chern mosaic in supermoir\'e graphene
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Fractional Chern mosaic in supermoir\'e graphene
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We propose the realization of a fractional Chern mosaic: a state characterized by a spatially varying topological order. This state is enabled by a separation of length scales that emerges when three graphene sheets are sequentially rotated by a small twist angle. The resulting structure features not only conventional moir\'e lattices, but also a much larger supermoir\'e lattice. We demonstrate that a fractional Chern mosaic arises when electron correlations induce fractionalization locally on the moir\'e scale, while the pattern of fractionalization varies at the supermoir\'e scale.
Forward citations
Cited by 3 Pith papers
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Mesoscopic transport in a Chern mosaic
Simple domain-wall networks in Chern mosaics produce zero, integer, or fractional multiples of the resistance quantum in both longitudinal and Hall channels.
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Magic continuum in multi-moir\'e twisted trilayer graphene
Correlated states in twisted trilayer graphene appear along two 'magic' twist-angle lines, with superconductivity in quasicrystalline samples and anomalous Hall effect in polycrystalline samples.
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Emergent Interacting Phases in the Strong Coupling Limit of Twisted M-Valley Moir\'e Systems: Application to SnSe${}_2$
Twisted SnSe2 realizes quasi-1D triangular (AA) and kagome (AB) interacting models with predicted dimer, valence-bond-solid, and frustrated spin-liquid phases.
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