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      Spin Hall effect in AA-stacked bilayer graphene

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          Abstract

          Intrinsic spin Hall effect in the AA-stacked bilayer graphene is studied theoretically. The low-energy electronic spectrum for states in the vicinity of the Dirac points is obtained from the corresponding \(\mathbf{k}\cdot\mathbf{p}\) Hamiltonian. The spin Hall conductivity in the linear response regime is determined within the Green function formalism. Conditions for the existence of spin Hall insulator phase are also analyzed, and it is shown that the spin Hall insulator phase can exist for a sufficiently large spin-orbit coupling, which opens a gap in the spectrum. The electric field perpendicular to the graphene plane leads then to reduction of the gap width and suppression of the spin Hall insulator phase. The low temperature spin Nernst effect is also calculated from the zero temperature spin Hall conductivity.

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          Topological spin Hall and spin Nernst effects in a bilayer graphene

          We consider intrinsic contributions to the spin Hall and spin Nernst effects in a bilayer graphene. The relevant electronic spectrum is obtained from the tight binding Hamiltonian, which also includes the intrinsic spin-orbit interaction. The corresponding spin Hall and spin Nernst conductivities are compared with those obtained from effective Hamiltonians appropriate for states in the vicinity of the Fermi level of a neutral bilayer graphene. Both conductivities are determined within the linear response theory and Green function formalism. The influence of an external voltage between the two atomic sheets is also included. We found transition from the topological spin Hall insulator phase at low voltages to conventional insulator phase at larger voltages.
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            Author and article information

            Journal
            26 August 2013
            Article
            10.1016/j.ssc.2014.02.023
            1308.5549
            ff7f327d-88a6-4537-83a7-ebd09b2cf2e6

            http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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            5 pages, 7 figures
            cond-mat.mes-hall

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