Interaction Protected Topological Insulators with Time Reversal Symmetry
arXiv:1505.05979 · doi:10.1103/PhysRevB.92.075135
Abstract
Anderson's localization on the edge of two dimensional time reversal (TR) topological insulator (TI) is studied. For the non-interacting case the topological protection acts accordingly to the classification, leading to conducting and insulating phases for odd and even fillings respectively. In the presence of repulsive interaction the phase diagram is notably changed. We show that for sufficiently strong values of the interaction the zero temperature fixed point of the TI is conducting, including the case of even fillings. We compute the boundaries of the conducting phase for various fillings and types of disorder.
6 pages, 4 figures, discussion about multiparticle processes added. Published version
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Cited by in corpus (10)
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- Interaction induced topological protection in one-dimensional conductors
- Phase diagram of two interacting helical states
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- Local impurity in multichannel Luttinger liquid
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- Composite helical edges from Abelian fractional topological insulators
- Clock model and parafermions in Rashba nanowires
- Fractional topological insulator precursors in spin-orbit fermion ladders
- Interplay between intrinsic and emergent topological protection on interacting helical modes