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- W2024390384 abstract "We study the magnetoresistance $ensuremath{delta}{ensuremath{rho}}_{xx}(B)/{ensuremath{rho}}_{0}$ of a high-mobility 2D electron gas in the domain of magnetic fields $B$, intermediate between the weak localization and the Shubnikov--de Haas oscillations, where $ensuremath{delta}{ensuremath{rho}}_{xx}(B)/{ensuremath{rho}}_{0}$ is governed by the interaction effects. Assuming short-range impurity scattering, we demonstrate that in the second order in the interaction parameter $ensuremath{lambda}$ a linear $B$ dependence, $ensuremath{delta}{ensuremath{rho}}_{xx}(B)/{ensuremath{rho}}_{0}ensuremath{sim}{ensuremath{lambda}}^{2}{ensuremath{omega}}_{c}/{E}_{F}$ with a temperature-independent slope, emerges in this domain of $B$ (here ${ensuremath{omega}}_{c}$ and ${E}_{F}$ are the cyclotron frequency and the Fermi energy, respectively). Unlike previous mechanisms, the linear magnetoresistance is unrelated to the electron executing the full Larmour circle, but rather originates from the impurity scattering via the $B$ dependence of the phase of the impurity-induced Friedel oscillations." @default.
- W2024390384 created "2016-06-24" @default.
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- W2024390384 date "2008-03-14" @default.
- W2024390384 modified "2023-09-26" @default.
- W2024390384 title "Crossover from Weak Localization to Shubnikov–de Haas Oscillations in a High-Mobility 2D Electron Gas" @default.
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- W2024390384 doi "https://doi.org/10.1103/physrevlett.100.106806" @default.
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