105,510 research outputs found
Quantum mechanical photon-count formula derived by entangled state representation
By introducing the thermo entangled state representation, we derived four new
photocount distribution formulas for a given density operator of light field.
It is shown that these new formulas, which is convenient to calculate the
photocount, can be expressed as such integrations over Laguree-Gaussian
function with characteristic function, Wigner function, Q-function, and
P-function, respectively.Comment: 5 pages, no figur
Nonequilibrium Phase Transitions of Vortex Matter in Three-Dimensional Layered Superconductors
Large-scale simulations on three-dimensional (3D) frustrated anisotropic XY
model have been performed to study the nonequilibrium phase transitions of
vortex matter in weak random pinning potential in layered superconductors. The
first-order phase transition from the moving Bragg glass to the moving smectic
is clarified, based on thermodynamic quantities. A washboard noise is observed
in the moving Bragg glass in 3D simulations for the first time. It is found
that the activation of the vortex loops play the dominant role in the dynamical
melting at high drive.Comment: 3 pages,5 figure
Mode entanglement of electrons in the one-dimensional Frenkel-Kontorova model
We study the mode entanglement in the one-dimensional Frenkel-Kontorova
model, and found that behaviors of quantum entanglement are distinct before and
after the transition by breaking of analyticity. We show that the more extended
the electron is, the more entangled the corresponding state. Finally, a
quantitative relation is given between the average square of the concurrence
quantifying the degree of entanglement and the participation ratio
characterizing the degree of localization.Comment: 4 pages, 4 figures. V
Empirical Parameterization of Nucleon-Nucleon Elastic Scattering Amplitude at High Beam Momenta for Glauber Calculations and Monte Carlo Simulations
A parameterization of the nucleon-nucleon elastic scattering amplitude is
needed for future experiments with nucleon and nuclear beams in the beam
momentum range of 2 -- 50 GeV/c/nucleon. There are many parameterizations of
the amplitude at 25--50 GeV/c, and at 5 GeV/c. Our
paper is aimed to cover the range between 5 -- 50 GeV/c.
The amplitude is used in Glauber calculations of various cross sections and
Monte Carlo simulations of nucleon-nucleon scatterings. Usually, the
differential nucleon-nucleon elastic scattering cross sections are described by
an exponential expression. Corresponding experimental data on interactions
at 0.005 (GeV/c) and 0.125 (GeV/c) have been fit. We
propose formulae to approximate the beam momentum dependence of these
parameters in the momentum range considered. The same was done for
interactions at 0.5 (GeV/c). Expressions for the momentum
dependence of the total and elastic cross sections, and the ratio of real to
imaginary parts of the amplitude at zero momentum transfer are also given for
and collisions. These results are sufficient for a first
approximation of the Glauber calculations. For more exact calculations we fit
the data at 0.005 (GeV/c) without restrictions on the maximum value
of using an expression based on two coherent exponential. The parameters
of the fits are found for the beam momentum range 2 -- 50 GeV/c.Comment: 14 pages, 10 figure
Exact Ampitude Ratio and Finite-Size Corrections for the M x N Square Lattice Ising Model The :
Let f, U and C represent, respectively, the free energy, the internal energy
and the specific heat of the critical Ising model on the square M x N lattice
with periodic boundary conditions. We find that N f and U are well-defined odd
function of 1/N. We also find that ratios of subdominant (N^(-2 i - 1))
finite-size corrections amplitudes for the internal energy and the specific
heat are constant. The free energy and the internal energy at the critical
point are calculated asymtotically up to N^(-5) order, and the specific heat up
to N^(-3) order.Comment: 18 pages, 4 figures, to be published in Phys. Rev. E 65, 1 February
200
Solution of steady and unsteady transonic-vortex flows using Euler and full-potential equations
Two methods are presented for inviscid transonic flows: unsteady Euler equations in a rotating frame of reference for transonic-vortex flows and integral solution of full-potential equation with and without embedded Euler domains for transonic airfoil flows. The computational results covered: steady and unsteady conical vortex flows; 3-D steady transonic vortex flow; and transonic airfoil flows. The results are in good agreement with other computational results and experimental data. The rotating frame of reference solution is potentially efficient as compared with the space fixed reference formulation with dynamic gridding. The integral equation solution with embedded Euler domain is computationally efficient and as accurate as the Euler equations
Polynomial loss of memory for maps of the interval with a neutral fixed point
We give an example of a sequential dynamical system consisting of
intermittent-type maps which exhibits loss of memory with a polynomial rate of
decay. A uniform bound holds for the upper rate of memory loss. The maps may be
chosen in any sequence, and the bound holds for all compositions.Comment: 16 page
Extended quark mean-field model for neutron stars
We extend the quark mean-field (QMF) model to strangeness freedom to study
the properties of hyperons () in infinite baryon matter and
neutron star properties. The baryon-scalar meson couplings in the QMF model are
determined self-consistently from the quark level, where the quark confinement
is taken into account in terms of a scalar-vector harmonic oscillator
potential. The strength of such confinement potential for quarks is
constrained by the properties of finite nuclei, while the one for quark is
limited by the properties of nuclei with a hyperon. These two
strengths are not same, which represents the SU(3) symmetry breaking
effectively in the QMF model. Also, we use an enhanced coupling with
the vector meson, and both and hyperon potentials can be
properly described in the model. The effects of the SU(3) symmetry breaking on
the neutron star structures are then studied. We find that the SU(3) breaking
shifts earlier the hyperon onset density and makes hyperons more abundant in
the star, in comparisons with the results of the SU(3) symmetry case. However,
it does not affect much the star's maximum mass. The maximum masses are found
to be with hyperons and without hyperons. The
present neutron star model is shown to have limitations on explaining the
recently measured heavy pulsar.Comment: 7 pages, 7 figures, Phys. Rev. C (2014) accepte
Electronic and magnetic properties of the kagome systems YBaCo4O7 and YBaCo3MO7 (M=Al, Fe)
We present a combined experimental and theoretical x-ray absorption
spectroscopy (XAS) study of the new class of cobaltates YBaCo4O7 and YBaCo3MO7
(M= Al, Fe). The focus is on the local electronic and magnetic properties of
the transition metal ions in these geometrically frustrated kagome compounds.
For the mixed valence cobaltate YBaCo4O7, both the Co2+ and Co3+ are found to
be in the high spin state. The stability of these high spin states in
tetrahedral coordination is compared with those in the more studied case of
octahedral coordination. For the new compound YBaCo3FeO7, we find exclusively
Co2+ and Fe3+ as charge states
Quantum Field Effects on Cosmological Phase Transition in Anisotropic Spacetimes
The one-loop renormalized effective potentials for the massive
theory on the spatially homogeneous models of Bianchi type I and
Kantowski-Sachs type are evaluated. It is used to see how the quantum field
affects the cosmological phase transition in the anisotropic spacetimes. For
reasons of the mathematical technique it is assumed that the spacetimes are
slowly varying or have specially metric forms. We obtain the analytic results
and present detailed discussions about the quantum field corrections to the
symmetry breaking or symmetry restoration in the model spacetimes.Comment: Latex 17 page
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