72,104 research outputs found

    Non-markovian dynamics of double quantum dot charge qubit with static bias

    Full text link
    The dynamics of charge qubit in double quantum dot coupled to phonons is investigated theoretically. The static bias is considered. By means of the perturbation approach based on unitary transformations, the dynamical tunneling current is obtained explicitly. The biased system displays broken symmetry and a significantly larger coherence-incoherence transition critical point αc\alpha _{c}. We also analyzed the decoherence induced by piezoelectric coupling phonons in detail. The results show that reducing the coupling between system and bath make coherence frequency increase and coherence time prolong. To maintain quantum coherence, applying static bias also is a good means.Comment: 13 pages, 5 figure

    Decay Modes of the Hoyle State in 12C^{12}C

    Full text link
    Recent experimental results give an upper limit less than 0.043\% (95\% C.L.) to the direct decay of the Hoyle state into 3α\alpha respect to the sequential decay into 8^8{Be}+α\alpha. We performed one and two-dimensional tunneling calculations to estimate such a ratio and found it to be more than one order of magnitude smaller than experiment depending on the range of the nuclear force. This is within high statistics experimental capabilities. Our results can also be tested by measuring the decay modes of high excitation energy states of 12^{12}C where the ratio of direct to sequential decay might reach 10\% at EE^*(12^{12}C)=10.3 MeV. The link between a Bose Einstein Condensate (BEC) and the direct decay of the Hoyle state is also addressed. We discuss a hypothetical `Efimov state' at EE^*(12^{12}C)=7.458 MeV, which would mainly {\it sequentially} decay with 3α\alpha of {\it equal energies}: a counterintuitive result of tunneling. Such a state, if it would exist, is at least 8 orders of magnitude less probable than the Hoyle's, thus below the sensitivity of recent and past experiments.Comment: 6 pages, 2 figures, accepted by Phys. Lett.

    Superluminal Caustics of Close, Rapidly-Rotating Binary Microlenses

    Get PDF
    The two outer triangular caustics (regions of infinite magnification) of a close binary microlens move much faster than the components of the binary themselves, and can even exceed the speed of light. When ϵ>1\epsilon > 1, where ϵc\epsilon c is the caustic speed, the usual formalism for calculating the lens magnification breaks down. We develop a new formalism that makes use of the gravitational analog of the Li\'enard-Wiechert potential. We find that as the binary speeds up, the caustics undergo several related changes: First, their position in space drifts. Second, they rotate about their own axes so that they no longer have a cusp facing the binary center of mass. Third, they grow larger and dramatically so for ϵ>>1\epsilon >> 1. Fourth, they grow weaker roughly in proportion to their increasing size. Superluminal caustic-crossing events are probably not uncommon, but they are difficult to observe.Comment: 12 pages, 7 ps figures, submitted to Ap

    A Dispersive Analysis on the f0(600)f_0(600) and f0(980)f_0(980) Resonances in γγπ+π,π0π0\gamma\gamma\to\pi^+\pi^-, \pi^0\pi^0 Processes

    Full text link
    We estimate the di-photon coupling of f0(600)f_0(600), f0(980)f_0(980) and f2(1270)f_2(1270) resonances in a coupled channel dispersive approach. The f0(600)f_0(600) di-photon coupling is also reinvestigated using a single channel TT matrix for ππ\pi\pi scattering with better analyticity property, and it is found to be significantly smaller than that of a qˉq\bar qq state. Especially we also estimate the di-photon coupling of the third sheet pole located near KˉK\bar KK threshold, denoted as f0III(980)f_0^{III}(980). It is argued that this third sheet pole may be originated from a coupled channel Breit-Wigner description of the f0(980)f_0(980) resonance.Comment: 24 pages and 13 eps figures. A nuerical bug in previous version is fixed. Some results changed. References and new figures added. Version to appear in Phys. Rev.

    Vanishing Gamow-Teller Transition Rate for A=14 and the Nucleon-Nucleon Interaction in the Medium

    Get PDF
    The problem of the near vanishing of the Gamow-Teller transition (GTGT) in the A=14 system between the lowest J=0+ T=1J=0^+~ T=1 and J=1+ T=0J=1^+~ T=0 states is revisited. The model space is extended from the valence space (p2)(p^{-2}) to the valence space plus all 2ω\hbar \omega excitations. The question is addressed as to what features of the effective nucleon-nucleon interaction in the medium are required to obtain the vanishing GTGT strength in this extended space. It turns out that a combination of a realistic strength of the tensor force combined with a spin-orbit interaction which is enhanced as compared to the free interaction yields a vanishing GTGT strength. Such an interaction can be derived from a microscopic meson exchange potential if the enhancement of the small component of the Dirac spinors for the nucleons is taken into account.Comment: RevTex file, 7 pages, four postscript figures. submitted to Phys. Rev. C as a brief repor

    Phase diagram and optical conductivity of the one-dimensional spinless Holstein model

    Full text link
    The effects of quantum lattice fluctuations on the Peierls transition and the optical conductivity in the one-dimensional Holstein model of spinless fermions have been studied by developing an analytical approach, based on the unitary transformation method. We show that when the electron-phonon coupling constant decreases to a finite critical value the Peierls dimerization is destroyed by the quantum lattice fluctuations. The dimerization gap is much more reduced by the quantum lattice fluctuations than the phonon order parameter. The calculated optical conductivity does not have the inverse-square-root singularity but have a peak above the gap edge and there exists a significant tail below the peak. The peak of optical-conductivity spectrum is not directly corresponding to the dimerized gap. Our results of the phase diagram and the spectral-weight function agree with those of the density matrix renormalization group and the exact diagonalization methods.Comment: 9 pages, 4 figures include
    corecore