Quasiperiodic Fibonacci edges in zigzag graphene nanoribbons combined with moderate electron interactions induce a conductive regime with transmission oscillations, while non-interacting and strongly interacting cases remain localized.
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Incommensurability in a 1D quasiperiodic model enhances superconductivity by raising Tc and replacing BCS exponential scaling with algebraic scaling in the critical and localized phases.
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Engineering Delocalization in Graphene Nanoribbons via Quasiperiodic Edges and Electronic Interactions
Quasiperiodic Fibonacci edges in zigzag graphene nanoribbons combined with moderate electron interactions induce a conductive regime with transmission oscillations, while non-interacting and strongly interacting cases remain localized.
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Incommensurability-Induced Enhancement of Superconductivity in One Dimensional Critical Systems
Incommensurability in a 1D quasiperiodic model enhances superconductivity by raising Tc and replacing BCS exponential scaling with algebraic scaling in the critical and localized phases.