2013
DOI: 10.1103/physrevb.87.104516
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Spin supercurrent in the canted antiferromagnetic phase

Abstract: The spin and layer (pseudospin) degrees of freedom are entangled coherently in the canted antiferromagnetic phase of the bilayer quantum Hall system at the filling factor ν = 2. There emerges a complex Goldstone mode describing such a combined degree of freedom. In the zero tunneling-interaction limit (∆SAS → 0), its phase field provokes a supercurrent carrying both spin and charge within each layer. The Hall resistance is predicted to become anomalous precisely as in the ν = 1 bilayer system in the counterflo… Show more

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Cited by 6 publications
(16 citation statements)
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References 35 publications
(40 reference statements)
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“…We present the derivation of the Dicke model by constructing the Hamiltonian H R for the NG mode and the interaction Hamiltonian H SR between the nuclear spin and the NG mode in the case of the CAF phase. To derive the Dicke model, we make a concise review of the effective Hamiltonian density for the ground state and the NG modes in bilayer QH systems [2,8,11]. We start with the discussion on the phase structure as well as the spin density configuration, and the associated NG modes at 2. n = Then we present the effective Hamiltonian density for the linear dispersive NG mode in the CAF phase.…”
Section: Resultsmentioning
confidence: 99%
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“…We present the derivation of the Dicke model by constructing the Hamiltonian H R for the NG mode and the interaction Hamiltonian H SR between the nuclear spin and the NG mode in the case of the CAF phase. To derive the Dicke model, we make a concise review of the effective Hamiltonian density for the ground state and the NG modes in bilayer QH systems [2,8,11]. We start with the discussion on the phase structure as well as the spin density configuration, and the associated NG modes at 2. n = Then we present the effective Hamiltonian density for the linear dispersive NG mode in the CAF phase.…”
Section: Resultsmentioning
confidence: 99%
“…with E k a linear dispersion relation for the NG mode. We present the explicit formulas of equations (9), (11), and (12) for the case of the CAF phase in appendix B: see equations (B4), (B7), and (B10), respectively.…”
Section: Electron Spin Configuration and Effective Hamiltonian For Thmentioning
confidence: 99%
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“…Note that this Hamiltonian is consistent with the one when the graphene possesses the canted antiferromagnetic phase. 48,49 For the graphene-based normal-spin superconductor junction, the graphene is in the spin superconducting phase when x > 0 and is in the normal phase when x < 0. The Hamiltonian of the normal graphene at x < 0 is…”
mentioning
confidence: 99%