2022
DOI: 10.1103/physrevlett.128.157201
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Exciton Proliferation and Fate of the Topological Mott Insulator in a Twisted Bilayer Graphene Lattice Model

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Cited by 22 publications
(17 citation statements)
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“…Twisted bilayer graphene (TBG) system around the magic angle is an ideal platform to realize various intriguing quantum phases , such as the correlated insulators, quantum anomalous Hall states, and ,, unconventional superconductivity. , ,, Around magic angle 1.05°, there are two topologically nontrivial flat bands contributed by each valley and spin degrees of freedom. A lot of the unusual phenomena, including correlated insulators and quantum anomalous Hall effects, can be attributed to the presence of such topologically nontrivial flat bands in the electronic degrees of freedom. The electron–electron (e–e) Coulomb interactions dominates over the kinetic energy near magic angle, and the interplay between the strong Coulomb correlations and the nontrivial topology of the flat bands give rise to diverse correlated insulator states and topological states, which have been extensively studied from the theoretical point of view over the past few years. …”
mentioning
confidence: 99%
“…Twisted bilayer graphene (TBG) system around the magic angle is an ideal platform to realize various intriguing quantum phases , such as the correlated insulators, quantum anomalous Hall states, and ,, unconventional superconductivity. , ,, Around magic angle 1.05°, there are two topologically nontrivial flat bands contributed by each valley and spin degrees of freedom. A lot of the unusual phenomena, including correlated insulators and quantum anomalous Hall effects, can be attributed to the presence of such topologically nontrivial flat bands in the electronic degrees of freedom. The electron–electron (e–e) Coulomb interactions dominates over the kinetic energy near magic angle, and the interplay between the strong Coulomb correlations and the nontrivial topology of the flat bands give rise to diverse correlated insulator states and topological states, which have been extensively studied from the theoretical point of view over the past few years. …”
mentioning
confidence: 99%
“…Discussion -In this study, we show that at 3/4 filling and 𝑇 = 0, a QAH-TMI state emerges in magic angle TBGs, due to the interplay between flat band quantum wavefunctions and Coulomb interactions. In analogy to its real-space-model cousin [41], this QAH-TMI phase melts at a very low temperature, much lower than the zero-temperature gap Δ. We identify that low-energy excitonic states are the origin of this low transition temperature.…”
mentioning
confidence: 75%
“…Because of the proliferation of excitons -particle-hole bound states -this phase transition takes place at a significantly reduced temperature (at the scale of a few meV) than the mean-field estimation of the topological band gap (at the scale of a few tens of meV). Between these two energy scales, an exciton-proliferated phase is observed, which acquires distinctive experimental signatures in charge compressibility and optical conductivities close to the transition [41].…”
mentioning
confidence: 99%
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