41 research outputs found

    Anomalous Negative Magnetoresistance Caused by Non-Markovian Effects

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    A theory of recently discovered anomalous low-field magnetoresistance is developed for the system of two-dimensional electrons scattered by hard disks of radius a,a, randomly distributed with concentration n.n. For small magnetic fields the magentoresistance is found to be parabolic and inversely proportional to the gas parameter, δρxx/ρ(ωcτ)2/na2. \delta \rho_{xx}/\rho \sim - (\omega_c \tau)^2 / n a^2. With increasing field the magnetoresistance becomes linear δρxx/ρωcτ\delta \rho_{xx}/\rho \sim - \omega_c \tau in a good agreement with the experiment and numerical simulations.Comment: 4 pages RevTeX, 5 figure

    Fractional microwave-induced resistance oscillations

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    We develop a systematic theory of microwave-induced oscillations in magnetoresistivity of a 2D electron gas in the vicinity of fractional harmonics of the cyclotron resonance, observed in recent experiments. We show that in the limit of well-separated Landau levels the effect is dominated by the multiphoton inelastic mechanism. At moderate magnetic field, two single-photon mechanisms become important. One of them is due to resonant series of multiple single-photon transitions, while the other originates from microwave-induced sidebands in the density of states of disorder-broadened Landau levels.Comment: 3 pages, 2 figures; Proceedings of EP2DS17 to be published in Physica E; less technical version of arXiv:0707.099

    Theory of the oscillatory photoconductivity of a 2D electron gas

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    We develop a theory of magnetooscillations in the photoconductivity of a two-dimensional electron gas observed in recent experiments. The effect is governed by a change of the electron distribution function induced by the microwave radiation. We analyze a nonlinearity with respect to both the dc field and the microwave power, as well as the temperature dependence determined by the inelastic relaxation rate.Comment: 4 pages, 3 figure

    Conductivity of 2D many-component electron gas, partially-quantized by magnetic field

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    The 2D semimetal consisting of heavy holes and light electrons is studied. The consideration is based on assumption that electrons are quantized by magnetic field while holes remain classical. We assume also that the interaction between components is weak and the conversion between components is absent. The kinetic equation for holes colliding with quantized electrons is utilized. It has been stated that the inter-component friction and corresponding correction to the dissipative conductivity σxx\sigma_{xx} {\it do not vanish at zero temperature} due to degeneracy of the Landau levels. This correction arises when the Fermi level crosses the Landau level. The limits of kinetic equation applicability were found. We also study the situation of kinetic memory when particles repeatedly return to the points of their meeting.Comment: 13 pages, 1 figur

    Stable Monopole-Antimonopole String Background in SU(2) QCD

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    Motivated by the instability of the Savvidy-Nielsen-Olesen vacuum we make a systematic search for a stable magnetic background in pure SU(2) QCD. It is shown that a pair of axially symmetric monopole and antimonopole strings is stable, provided that the distance between the two strings is less than a critical value. The existence of a stable monopole-antimonopole string background strongly supports that a magnetic condensation of monopole-antimonopole pairs can generate a dynamical symmetry breaking, and thus the magnetic confinement of color in QCD.Comment: 7 page

    High-frequency hopping conductivity in the quantum Hall effect regime: Acoustical studies

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    The high-frequency conductivity of Si delta-doped GaAs/AlGaAs heterostructures is studied in the integer quantum Hall effect (QHE) regime, using acoustic methods. Both the real and the imaginary parts of the complex conductivity are determined from the experimentally observed magnetic field and temperature dependences of the velocity and the attenuation of a surface acoustic wave. It is demonstrated that in the structures studied the mechanism of low-temperature conductance near the QHE plateau centers is hopping. It is also shown that at magnetic fields corresponding to filling factors 2 and 4, the doped Si delta- layer efficiently shunts the conductance in the two-dimensional electron gas (2DEG) channel. A method to separate the two contributions to the real part of the conductivity is developed, and the localization length in the 2DEG channel is estimated.Comment: 8pages, 9 figure

    Quasiclassical magnetotransport in a random array of antidots

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    We study theoretically the magnetoresistance ρxx(B)\rho_{xx}(B) of a two-dimensional electron gas scattered by a random ensemble of impenetrable discs in the presence of a long-range correlated random potential. We believe that this model describes a high-mobility semiconductor heterostructure with a random array of antidots. We show that the interplay of scattering by the two types of disorder generates new behavior of ρxx(B)\rho_{xx}(B) which is absent for only one kind of disorder. We demonstrate that even a weak long-range disorder becomes important with increasing BB. In particular, although ρxx(B)\rho_{xx}(B) vanishes in the limit of large BB when only one type of disorder is present, we show that it keeps growing with increasing BB in the antidot array in the presence of smooth disorder. The reversal of the behavior of ρxx(B)\rho_{xx}(B) is due to a mutual destruction of the quasiclassical localization induced by a strong magnetic field: specifically, the adiabatic localization in the long-range Gaussian disorder is washed out by the scattering on hard discs, whereas the adiabatic drift and related percolation of cyclotron orbits destroys the localization in the dilute system of hard discs. For intermediate magnetic fields in a dilute antidot array, we show the existence of a strong negative magnetoresistance, which leads to a nonmonotonic dependence of ρxx(B)\rho_{xx}(B).Comment: 21 pages, 13 figure

    Faddeev-Niemi Conjecture and Effective Action of QCD

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    We calculate a one loop effective action of SU(2) QCD in the presence of the monopole background, and find a possible connection between the resulting QCD effective action and a generalized Skyrme-Faddeev action of the non-linear sigma model. The result is obtained using the gauge-independent decomposotion of the gauge potential into the topological degrees which describes the non-Abelian monopoles and the local dynamical degrees of the potential, and integrating out all the dynamical degrees of QCD.Comment: 6 page

    Low energy transition in spectral statistics of 2D interactingfermions

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    We study the level spacing statistics P(s)P(s) and eigenstate properties of spinless fermions with Coulomb interaction on a two dimensional lattice at constant filling factor and various disorder strength. In the limit of large lattice size, P(s)P(s) undergoes a transition from the Poisson to the Wigner-Dyson distribution at a critical total energy independent of the number of fermions. This implies the emergence of quantum ergodicity induced by interaction and delocalization in the Hilbert space at zero temperature.Comment: revtex, 5 pages, 4 figures; new data for eigenfunctions are adde
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