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Spin-Valley Protected Kramers Pair in Bilayer Graphene

Published 13 Mar 2024 in cond-mat.mes-hall and quant-ph | (2403.08143v2)

Abstract: The intrinsic valley degree of freedom makes bilayer graphene (BLG) a unique platform for semiconductor qubits. The single-carrier quantum dot (QD) ground state exhibits a two-fold degeneracy, where the two states that constitute a Kramers pair, have opposite spin and valley quantum numbers. Because of the valley-dependent Berry curvature, an out-of-plane magnetic field breaks the time-reversal symmetry of this ground state and a qubit can be encoded in the spin-valley subspace. The Kramers states are protected against known spin- and valley-mixing mechanisms because mixing requires a simultaneous change of both quantum numbers. Here, we fabricate a tunable QD device in Bernal BLG and measure a spin-valley relaxation time for the Kramers states of ${38~\mathrm{s}}$, which is two orders of magnitude longer than the ${0.4~\mathrm{s}}$ measured for purely spin-blocked states. We also show that the intrinsic Kane-Mele spin-orbit splitting enables a Kramers doublet single-shot readout even at zero magnetic field with a fidelity above ${99\%}$. If these long-lived Kramers states also possess long coherence times and can be effectively manipulated, electrostatically defined QDs in BLG may serve as long-lived semiconductor qubits, extending beyond the spin qubit paradigm.

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References (8)
  1. E. McCann and M. Koshino, The electronic properties of bilayer graphene, Reports on Progress in Physics 76, 056503 (2013).
  2. A. Knothe, L. I. Glazman, and V. I. Fal’ko, Tunneling theory for a bilayer graphene quantum dot’s single- and two-electron states, New Journal of Physics 24, 043003 (2022).
  3. G. Széchenyi, L. Chirolli, and A. Pályi, Impurity-assisted electric control of spin-valley qubits in monolayer MoS2subscriptMoS2\mathrm{MoS_{2}}roman_MoS start_POSTSUBSCRIPT 2 end_POSTSUBSCRIPT, 2D Materials 5, 035004 (2018).
  4. A. Knothe and V. Fal’ko, Influence of minivalleys and berry curvature on electrostatically induced quantum wires in gapped bilayer graphene, Phys. Rev. B 98, 155435 (2018).
  5. C. L. Kane and E. J. Mele, Quantum spin hall effect in graphene, Phys. Rev. Lett. 95, 226801 (2005).
  6. K. Flensberg and C. M. Marcus, Bends in nanotubes allow electric spin control and coupling, Phys. Rev. B 81, 195418 (2010).
  7. E. A. Laird, F. Pei, and L. P. Kouwenhoven, A valley–spin qubit in a carbon nanotube, Nature Nanotechnology 8, 565 (2013).
  8. Supplementary material.
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