2018
DOI: 10.1103/physrevb.97.195431
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Simple mechanisms that impede the Berry phase identification from magneto-oscillations

Abstract: Phase of quantum magnetooscilalions is often associated with the Berry phase and is widely used to argue in favor of topological non-triviality of the system (Berry phase 2πn + π). Nevertheless, the experimentally determined value may deviate from 2πn + π arbitrarily, therefore more care should be made analyzing the phase of magnetooscillations to distinguish trivial systems from non-trivial. In this paper we suggest two simple mechanisms dramatically affecting the experimentally observed value of the phase in… Show more

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Cited by 13 publications
(14 citation statements)
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“…Another indication of grain boundaries (suggested in [31]) is seen from the magnetotransport in perpendicular magnetic field. Figure 4(d) shows magnetoresistance and Hall resistance at 2 K for sample Sr 0.15 Bi 2 Se 3 #308-3.…”
Section: Structural Studies: Block Structurementioning
confidence: 88%
“…Another indication of grain boundaries (suggested in [31]) is seen from the magnetotransport in perpendicular magnetic field. Figure 4(d) shows magnetoresistance and Hall resistance at 2 K for sample Sr 0.15 Bi 2 Se 3 #308-3.…”
Section: Structural Studies: Block Structurementioning
confidence: 88%
“…A large number of carriers in 3D multiband systems pin the chemical potential. In 2018, Kuntsevich et al phenomenologically explained that, even when a large number of carriers in normal bands pin the chemical potential, the SdH oscillation of the Dirac (linear) dispersion should show the π phase shift 76 . Here, we will explain why the chemical potential pinning does not affect the phase shift in the SdH oscillations, along with ref.…”
Section: Methodsmentioning
confidence: 99%
“…An important consequence of the phase slips is that the intercept γ for 1/B ⊥ → 0 in an index plot ν(1/B ⊥ ) is not meaningful. The method for extracting Berry's phase in Dirac materials like graphene or three-dimensional topological insulator surface states from quantum oscillations by 1/B ⊥ → 0 extrapolation [25][26][27][28] is not applicable here. More generally, in a fully quantized twodimensional system, γ is either 0 or 1/2.…”
mentioning
confidence: 99%