880 research outputs found

    Coulomb Gaps in One-Dimensional Spin-Polarized Electron Systems

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    We investigate the density of states (DOS) near the Fermi energy of one-dimensional spin-polarized electron systems in the quantum regime where the localization length is comparable to or larger than the inter-particle distance. The Wigner lattice gap of such a system, in the presence of weak disorder, can occur precisely at the Fermi energy, coinciding with the Coulomb gap in position. The interplay between the two is investigated by treating the long-range Coulomb interaction and the random disorder potential in a self-consistent Hartree-Fock approximation. The DOS near the Fermi energy is found to be well described by a power law whose exponent decreases with increasing disorder strength.Comment: 4 pages, revtex, 4 figures, to be published in Phys. Rev. B as a Rapid Communicatio

    Angular Conditions,Relations between Breit and Light-Front Frames, and Subleading Power Corrections

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    We analyze the current matrix elements in the general collinear (Breit) frames and find the relation between the ordinary (or canonical) helicity amplitudes and the light-front helicity amplitudes. Using the conservation of angular momentum, we derive a general angular condition which should be satisfied by the light-front helicity amplitudes for any spin system. In addition, we obtain the light-front parity and time-reversal relations for the light-front helicity amplitudes. Applying these relations to the spin-1 form factor analysis, we note that the general angular condition relating the five helicity amplitudes is reduced to the usual angular condition relating the four helicity amplitudes due to the light-front time-reversal condition. We make some comments on the consequences of the angular condition for the analysis of the high-Q2Q^2 deuteron electromagnetic form factors, and we further apply the general angular condition to the electromagnetic transition between spin-1/2 and spin-3/2 systems and find a relation useful for the analysis of the N-Δ\Delta transition form factors. We also discuss the scaling law and the subleading power corrections in the Breit and light-front frames.Comment: 24 pages,2 figure

    Effect of Nyquist Noise on the Nyquist Dephasing Rate in 2d Electron Systems

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    We measure the effect of externally applied broadband Nyquist noise on the intrinsic Nyquist dephasing rate of electrons in a two-dimensional electron gas at low temperatures. Within the measurement error, the phase coherence time is unaffected by the externally applied Nyquist noise, including applied noise temperatures of up to 300 K. The amplitude of the applied Nyquist noise from 100 MHz to 10 GHz is quantitatively determined in the same experiment using a microwave network analyzer.Comment: 5 pages, 4 figures. Author affiliation clarified; acknowledgements modified. Replacement reason clarifie

    Baryon Tri-local Interpolating Fields

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    We systematically investigate tri-local (non-local) three-quark baryon fields with U_L(2)*U_R(2) chiral symmetry, according to their Lorentz and isospin (flavor) group representations. We note that they can also be called as "nucleon wave functions" due to this full non-locality. We study their chiral transformation properties and find all the possible chiral multiplets consisting J=1/2 and J=3/2 baryon fields. We find that the axial coupling constant |g_A| = 5/3 is only for nucleon fields belonging to the chiral representation (1/2,1)+(1,1/2) which contains both nucleon fields and Delta fields. Moreover, all the nucleon fields belonging to this representation have |g_A| = 5/3.Comment: 8 pages, 3 tables, accepted by EPJ

    Analysis of the Y(4140) and related molecular states with QCD sum rules

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    In this article, we assume that there exist scalar DDˉ{D}^\ast {\bar {D}}^\ast, DsDˉs{D}_s^\ast {\bar {D}}_s^\ast, BBˉ{B}^\ast {\bar {B}}^\ast and BsBˉs{B}_s^\ast {\bar {B}}_s^\ast molecular states, and study their masses using the QCD sum rules. The numerical results indicate that the masses are about (250500)MeV(250-500) \rm{MeV} above the corresponding DDˉ{D}^\ast -{\bar {D}}^\ast, DsDˉs{D}_s^\ast -{\bar {D}}_s^\ast, BBˉ{B}^\ast -{\bar {B}}^\ast and BsBˉs{B}_s^\ast -{\bar {B}}_s^\ast thresholds, the Y(4140) is unlikely a scalar DsDˉs{D}_s^\ast {\bar {D}}_s^\ast molecular state. The scalar DDˉD^\ast {\bar D}^\ast, DsDˉsD_s^\ast {\bar D}_s^\ast, BBˉB^\ast {\bar B}^\ast and BsBˉsB_s^\ast {\bar B}_s^\ast molecular states maybe not exist, while the scalar DDˉ{D'}^\ast {\bar {D'}}^\ast, DsDˉs{D'}_s^\ast {\bar {D'}}_s^\ast, BBˉ{B'}^\ast {\bar {B'}}^\ast and BsBˉs{B'}_s^\ast {\bar {B'}}_s^\ast molecular states maybe exist.Comment: 19 pages, 36 figures, slight revisio

    Path lengths in turbulence

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    By tracking tracer particles at high speeds and for long times, we study the geometric statistics of Lagrangian trajectories in an intensely turbulent laboratory flow. In particular, we consider the distinction between the displacement of particles from their initial positions and the total distance they travel. The difference of these two quantities shows power-law scaling in the inertial range. By comparing them with simulations of a chaotic but non-turbulent flow and a Lagrangian Stochastic model, we suggest that our results are a signature of turbulence.Comment: accepted for publication in Journal of Statistical Physic

    Another tetraquark structure in the π+χc1\pi^+ \chi_{c1} invariant mass distribution

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    In this article, we assume that there exists a scalar hidden charm tetraquark state in the π+χc1\pi^+ \chi_{c1} invariant mass distribution, and study its mass using the QCD sum rules. The numerical result MZ=(4.36±0.18)GeVM_{Z}=(4.36\pm0.18) \rm{GeV} is consistent with the mass of the Z(4250). The Z(4250) may be a tetraquark state, other possibilities, such as a hadro-charmonium resonance and a D1+Dˉ0+D+Dˉ10D_1^+\bar{D}^0+ D^+\bar{D}_1^0 molecular state are not excluded.Comment: 14 pages, 14 figure, correct some type error

    Comparison between the Cramer-Rao and the mini-max approaches in quantum channel estimation

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    In a unified viewpoint in quantum channel estimation, we compare the Cramer-Rao and the mini-max approaches, which gives the Bayesian bound in the group covariant model. For this purpose, we introduce the local asymptotic mini-max bound, whose maximum is shown to be equal to the asymptotic limit of the mini-max bound. It is shown that the local asymptotic mini-max bound is strictly larger than the Cramer-Rao bound in the phase estimation case while the both bounds coincide when the minimum mean square error decreases with the order O(1/n). We also derive a sufficient condition for that the minimum mean square error decreases with the order O(1/n).Comment: In this revision, some unlcear parts are clarifie

    Search for anomalous top-gluon couplings at LHC revisited

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    Through top-quark pair productions at LHC, we study possible effects of nonstandard top-gluon couplings yielded by SU(3)xSU(2)xU(1) invariant dimension-6 effective operators. We calculate the total cross section and also some distributions for p p -> t tbar X as functions of two anomalous-coupling parameters, i.e., the chromoelectric and chromomagnetic moments of the top, which are constrained by the total cross section sigma(p pbar -> t tbar X) measured at Tevatron. We find that LHC might give us some chances to observe sizable effects induced by those new couplings.Comment: One comment and related two refs. added. Final version (to appear in Eur.Phys.J. C

    The transition form factors for semi-leptonic weak decays of J/ψJ/\psi in QCD sum rules

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    Within the Standard Model, we investigate the semi-leptonic weak decays of J/ψJ/\psi. The various form factors of J/ψJ/\psi transiting to a single charmed meson (D(d,s)()D^{(*)}_{(d,s)}) are studied in the framework of the QCD sum rules. These form factors fully determine the rates of the weak semi-leptonic decays of J/ψJ/\psi and provide valuable information about the non-perturbative QCD effects. Our results indicate that the decay rate of the semi-leptonic weak decay mode J/ψDs()+e++νeJ/\psi \to D^{(*)-}_{s}+e^{+}+\nu_{e} is at order of 101010^{-10}.Comment: 28 pages, 6 figures, revised version to be published in Eur.Phys.J.
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