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33745014153
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note
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To deal with this problem, the "subtraction of the diamagnetic contribution" was suggested in Ref. [11]. The diamagnetic contribution Δ was determined in the partially-polarized regime as the difference between the direct magnetization data ("Mag") and the data obtained from Shubnikov-de Haas oscillations ("SdH"): Δ = Mag-SdH. The experimental data were then corrected by Δ. We find this procedure meaningless as it essentially results in replacing the magnetization data by Shubnikov-de Haas data: Mag-Δ = Mag-(Mag-SdH) = SdH. In fact, the difference between magnetization and Shubnikov-de Haas data in their experiment is likely to be due to the presence of a band tail of localized electrons at all electron densities in their sample.
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33745016735
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note
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B.
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26
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33745012635
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note
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The critical density for the MIT was determined from transport measurements (see Refs. [6,15]).
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27
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33745011877
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c speaks in favor of the strongly correlated liquid being close to the crystal [20].
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33
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33745020707
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note
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B=0 (for more on this procedure, see Ref. [26]).
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36
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33745032084
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note
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The bare valley splitting is independent of the magnetic field and does not contribute to ∂μ/∂B. However, it may be enhanced by inter-level interactions [26]. The fact that ∂μ/∂B for ν < 2 and ν > 2 are parallel to each other ensures that a possible influence of the enhanced valley splitting is negligible in our experiment.
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38
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33745028398
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note
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The effects of finite layer thickness, which lead to an increase of the effective mass with parallel magnetic field, are negligible in silicon MOSFETs [6].
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39
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0034273287
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Vitkalov S.A., Zheng H., Mertes K.M., Sarachik M.P., and Klapwijk T.M. Phys. Rev. Lett. 85 (2000) 2164
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Vitkalov, S.A.1
Zheng, H.2
Mertes, K.M.3
Sarachik, M.P.4
Klapwijk, T.M.5
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40
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33745037253
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note
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* hc / 2 eB) ≈ 59 °.
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