72,586 research outputs found

    Momentum distribution and correlation of two-nucleon relative motion in 6^6He and 6^6Li

    Full text link
    The momentum distribution of relative motion between two nucleons gives information on the correlation in nuclei. The momentum distribution is calculated for both 6^{6}He and 6^6Li which are described in a three-body model of α\alpha+NN+NN. The ground state solution for the three-body Hamiltonian is obtained accurately using correlated basis functions. The momentum distribution depends on the potential model for the NN-NN interaction. With use of a realistic potential, the 6^6He momentum distribution exhibits a dip around 2 fm1^{-1} characteristic of SS-wave motion. In contrast to this, the 6^6Li momentum distribution is very similar to that of the deuteron; no dip appears because it is filled with the DD-wave component arising from the tensor force.Comment: 14 pages, 9 figure

    Polymer confinement in undulated membrane boxes and tubes

    Get PDF
    We consider quantum particle or Gaussian polymer confinement between two surfaces and in cylinders with sinusoidal undulations. In terms of the variational method, we show that the quantum mechanical wave equations have lower ground state energy in these geometries under long wavelength undulations, where bulges are formed and waves are localized in the bulges. It turns out correspondingly that Gaussian polymer chains in undulated boxes or tubes acquire higher entropy than in exactly flat or straight ones. These phenomena are explained by the uncertainty principle for quantum particles, and by a "polymer confinement rule" for Gaussian polymers. If membrane boxes or tubes are flexible, polymer-induced undulation instability is suggested. We find that the wavelength of undulations at the threshold of instability for a membrane box is almost twice the distance between two walls of the box. Surprisingly we find that the instability for tubes begins with a shorter wavelength compared to the "Rayleigh" area-minimizing instability.Comment: 6 pages, 2 figures, submitted to Phys. Rev.

    Low Energy Solar Neutrino Detection by using Liquid Xenon

    Full text link
    Possibility to use ultra pure liquid Xenon as a low energy solar neutrino detector by means of ν\nu+e scatterings is evaluated. A possible detector with 10 tons of fiducial volume will give \sim14 events for pp-neutrinos and \sim6 events for 7^{7}Be neutrinos with the energy threshold at 50 keV. The detector can be built with known and established technologies. High density of the liquid- Xe would provide self-shields against the incoming backgrounds originating from the container and outer environments. Internal backgrounds can be reduced by distillation and other techniques. Purification of the liquid Xe can be done continuously throughout the experiment. The spallation backgrounds are estimated to be small though an experimental determination is neccessary. The liquid-Xe detector can also provide a significantly better sensitivity for the double beta decay and a dark matter search. However the 2ν\nu double beta decay of 136^{136}Xe would be most background. It could be overcome if the 2ν\nu lifetime is longer than 1022^{22}yr. However, an isotope separation of 136^{136}Xe is inevitable for a shorter lifetime. The isotope separations would, intoroduce a new opportunity to definitively identify dark matter. The interesting feature in addition to the solar neutrino measurements will also be discussed.Comment: 16 pages, 4 figures, Talk presented at LowNu workshop, June-15-2000, Sudbury, Canad

    Hole-trapping by Ni, Kondo effect and electronic phase diagram in non-superconducting Ni-substituted La2-xSrxCu1-yNiyO4

    Full text link
    In order to investigate the electronic state in the normal state of high-Tc cuprates in a wide range of temperature and hole-concentration, specific-heat, electrical-resistivity, magnetization and muon-spin-relaxation (muSR) measurements have been performed in non-superconducting Ni-substituted La2-xSrxCu1-yNiyO4 where the superconductivity is suppressed through the partial substitution of Ni for Cu without disturbing the Cu-spin correlation in the CuO2 plane so much. In the underdoped regime, it has been found that there exist both weakly localized holes around Ni and itinerant holes at high temperatures. With decreasing temperature, all holes tend to be localized, followed by the occurrence of variable-range hopping conduction at low temperatures. Finally, in the ground state, it has been found that each Ni2+ ion traps a hole strongly and that a magnetically ordered state appears. In the overdoped regime, on the other hand, it has been found that a Kondo-like state is formed around each Ni2+ spin at low temperatures. In conclusion, the ground state of non-superconducting La2-xSrxCu1-yNiyO4 changes upon hole doping from a magnetically ordered state with the strong hole-trapping by Ni2+ to a metallic state with Kondo-like behavior due to Ni2+ spins, and the quantum phase transition is crossover-like due to the phase separation into short-range magnetically ordered and metallic regions.Comment: 9 pages, 8 figures, accepted for publication in Phys. Rev.

    Probing neutron-skin thickness with total reaction cross sections

    Get PDF
    We analyze total reaction cross sections, σR\sigma_R, for exploring their sensitivity to the neutron-skin thickness of nuclei. We cover 91 nuclei of O, Ne, Mg, Si, S, Ca, and Ni isotopes. The cross sections are calculated in the Glauber theory using the density distributions obtained with the Skyrme-Hartree-Fock method in 3-dimensional coordinate space. Defining a reaction radius, aR=σR/πa_R=\sqrt{\sigma_R/\pi}, to characterize the nuclear size and target (proton or 12^{12}C) dependence, we find an empirical formula for expressing aRa_R with the point matter radius and the skin thickness, and assess two practical ways of determining the skin thickness from proton-nucleus σR\sigma_R values measured at different energies or from σR\sigma_R values measured for different targets.Comment: 6 pages, 5 figures, to appear in Phys. Rev.
    corecore