9,285 research outputs found

    Interaction-induced quantum anomalous Hall phase in (111) bilayer of LaCoO3_3

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    In the present paper, the Gutzwiller density functional theory (LDA+G) has been applied to study a bilayer system of LaCoO3_3 grown along the (111)(111) direction on SrTiO3_3. The LDA calculations show that there are two nearly flat bands located at the top and bottom of ege_{g} bands of Co atoms with the Fermi level crossing the lower one, which is almost half-filled. After including both the spin-orbit coupling and the Coulomb interaction in the LDA+G method, we find that the interplay between spin-orbit coupling and Coulomb interaction stabilizes a very robust ferromagnetic insulator phase with non-zero Chern number, which indicates the possibility to realize quantum anomalous Hall effect in this system.Comment: 8 pages, 8 figure

    Twisted Bilayer Graphene: A Phonon Driven Superconductor

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    We study the electron-phonon coupling in twisted bilayer graphene (TBG), which was recently experimentally observed to exhibit superconductivity around the magic twist angle θ≈1.05∘\theta\approx 1.05^\circ. We show that phonon-mediated electron electron attraction at the magic angle is strong enough to induce a conventional intervalley pairing between graphene valleys KK and K′K' with a superconducting critical temperature Tc∼1KT_c\sim1K, in agreement with the experiment. We predict that superconductivity can also be observed in TBG at many other angles θ\theta and higher electron densities in higher Moir\'e bands, which may also explain the possible granular superconductivity of highly oriented pyrolytic graphite. We support our conclusions by \emph{ab initio} calculations.Comment: 6+20 pages, 4+6 figure

    Disconnected Elementary Band Representations, Fragile Topology, and Wilson Loops as Topological Indices: An Example on the Triangular Lattice

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    In this work, we examine the topological phases that can arise in triangular lattices with disconnected elementary band representations. We show that, although these phases may be "fragile" with respect to the addition of extra bands, their topological properties are manifest in certain nontrivial holonomies (Wilson loops) in the space of nontrivial bands. We introduce an eigenvalue index for fragile topology, and we show how a nontrivial value of this index manifests as the winding of a hexagonal Wilson loop; this remains true even in the absence of time-reversal or sixfold rotational symmetry. Additionally, when time-reversal and twofold rotational symmetry are present, we show directly that there is a protected nontrivial winding in more conventional Wilson loops. Crucially, we emphasize that these Wilson loops cannot change without closing a gap to the nontrivial bands. By studying the entanglement spectrum for the fragile bands, we comment on the relationship between fragile topology and the "obstructed atomic limit" of B. Bradlyn et al., Nature 547, 298--305 (2017). We conclude with some perspectives on topological matter beyond the K-theory classification.Comment: 13 pages, 10 figures v2. accepted versio

    Three Dimensional Dirac Semimetal and Quantum Transports in Cd3As2

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    Based on the first-principles calculations, we recover the silent topological nature of Cd3As2, a well known semiconductor with high carrier mobility. We find that it is a symmetry-protected topological semimetal with a single pair of three-dimensional (3D) Dirac points in the bulk and non-trivial Fermi arcs on the surfaces. It can be driven into a topological insulator and a Weyl semi-metal state by symmetry breaking, or into a quantum spin Hall insulator with gap more than 100meV by reducing dimensionality. We propose that the 3D Dirac cones in the bulk of Cd3As2 can support sizable linear quantum magnetoresistance even up to room temperature.Comment: 6 pages, 4 figure

    Higher-order Topology of Axion Insulator EuIn2_2As2_2

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    Based on first-principles calculations and symmetry analysis, we propose that EuIn2_2As2_2 is a long awaited axion insulator with antiferromagnetic (AFM) long range order. Characterized by the parity-based invariant Z4=2\mathbb Z_4=2, the topological magneto-electric effect is quantized with θ=π\theta=\pi in the bulk, with a band gap as large as 0.1 eV. When the staggered magnetic moment of the AFM phase is along a/ba/b axis, it's also a TCI phase. Gapless surface states emerge on (100), (010) and (001) surfaces, protected by mirror symmetries (nonzero mirror Chern numbers). When the magnetic moment is along cc axis, the (100) and (001) surfaces are gapped. As a consequence of a high-order topological insulator with Z4=2\mathbb Z_4=2, the one-dimensional (1D) chiral state can exist on the hinge between those gapped surfaces. We have calculated both the topological surface states and hinge state in different phases of the system, respectively, which can be detected by ARPES or STM experiments

    Electric dipole sheets in BaTiO3_{3}/BaZrO3_{3} superlattices

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    We investigate two-dimensional electric dipole sheets in the superlattice made of BaTiO3_{3} and BaZrO3_{3} using first-principles-based Monte-Carlo simulations and density functional calculations. Electric dipole domains and complex patterns are observed and the complex dipole structures with various symmetries (e.g. Pma2, Cmcm and Pmc2_{1}) are further confirmed by density functional calculations, which are found to be almost degenerate in energy with the ferroelectric ground state of the Amm2 symmetry, therefore strongly resembling magnetic sheets. More complex dipole patterns, including vortices and anti-vortices, are also observed, which may constitute the intermediate states that overcome the high energy barrier of different polarization orientations previously predicted by Lebedev\onlinecite{Lebedev2013}. We also show that such system possesses large electrostrictive effects that may be technologically important
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