A flux-mediated bi-nonsymmorphicity relation links real-space nonsymmorphicity to momentum-space nonsymmorphicity via projective representations under symmetric gauge flux.
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Direct observation of gapless moiré-Dirac quasiparticles forming topological nodal lines protected by non-symmorphic symmetry, with control via moiré periodicity.
Wave-packet dynamics in an extended graphene tight-binding model reveals the structure, emergence, and winding numbers of Dirac, hybrid, and parabolic points.
citing papers explorer
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Flux-Mediated Correspondence Between Real- and Momentum-Space Nonsymmorphicity
A flux-mediated bi-nonsymmorphicity relation links real-space nonsymmorphicity to momentum-space nonsymmorphicity via projective representations under symmetric gauge flux.
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Observation and Control of Moir\'e-Tailored Topological Dirac States
Direct observation of gapless moiré-Dirac quasiparticles forming topological nodal lines protected by non-symmorphic symmetry, with control via moiré periodicity.
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Dynamically Characterizing the Structures of Dirac Points via Wave Packets
Wave-packet dynamics in an extended graphene tight-binding model reveals the structure, emergence, and winding numbers of Dirac, hybrid, and parabolic points.