20,463 research outputs found
Density and isospin asymmetry dependence of high-momentum components
We study the one-body momentum distribution at different densities in nuclear
matter, with special emphasis on its components at high momentum. Explicit
calculations for finite neutron-proton asymmetry, based on the ladder
self-consistent Green's function approach, allow us to access the isospin
dependence of momentum distributions and elucidate their role in neutron-rich
systems. Comparisons with the deuteron momentum distribution indicate that a
substantial proportion of high-momentum components are dominated by tensor
correlations. We identify the density dependence of these tensor correlations
in the momentum distributions. Further, we find that high-momentum components
are determined by the density of each sub-species and we provide a new isospin
asymmetry scaling of these components. We use different realistic
nucleon-nucleon interactions to quantify the model dependence of our results.Comment: 14 pages, 7 figures, 1 table. Accepted version in Phys. Rev.
Pairing and short-range correlations in nuclear systems
The structure and density dependence of the pairing gap in infinite matter is
relevant for astrophysical phenomena and provides a starting point for the
discussion of pairing properties in nuclear structure. Short-range correlations
can significantly deplete the available single-particle strength around the
Fermi surface and thus provide a reduction mechanism of the pairing gap. Here,
we study this effect in the singlet and triplet channels of both neutron matter
and symmetric nuclear matter. Our calculations use phase-shift equivalent
interactions and chiral two-body and three-body interactions as a starting
point. We find an unambiguous reduction of the gap in all channels with very
small dependence on the NN force in the singlet neutron matter and the triplet
nuclear matter channel. In the latter channel, short range correlations alone
provide a 50% reduction of the pairing gap.Comment: Final version, as published in journal after refereein
Correlations within the Non-Equilibrium Green's Function Method
Non-equilibrium Green's Function (NGF) method is a powerful tool for studying
the evolution of quantum many-body systems. Different types of correlations can
be systematically incorporated within the formalism. The time evolution of the
single-particle Green's functions is described in terms of the Kadanoff-Baym
equations. The current work initially focuses on introducing the correlations
within infinite nuclear matter in one dimension and then in a finite system in
the NGF approach. Starting from the harmonic oscillator Hamiltonian, by
switching on adiabatically the mean-field and correlations simultaneously, a
correlated state with ground-state characteristics is arrived at within the NGF
method. Furthermore the use of cooling to for improving the adiabatic switching
is explored.Comment: Contribution to Proc. 5th Conference on Nuclei and Mesoscopic
Physics, E Lansing, 6-10 March 2017; 9 pages, 8 figure
As-built design specification of the data order processor ORDHDT
A description and subroutine documentation of the data order processor, ORHDT is given. As part of the LANDSAT imagery verification and extraction system, ORDHT creates a computer tape containing the AgRISTARS requirements for LANDSAT data to be ordered from Goddard Space Flight Center. A brief description of hardware requirements is also included
Di-neutrons in neutron matter within Brueckner-Hartree-Fock approach
We investigate the appearance of di-neutron bound states in pure neutron
matter within the Brueckner-Hartree-Fock approach at zero temperature. We
consider Argonne and Paris bare interactions as well as chiral two-
and three-nucleon forces. Self-consistent single-particle potentials are
calculated controlling explicitly singularities in the matrix associated
with bound states. Di-neutrons are loosely bound, with binding energies below
MeV, but are unambiguously present for Fermi momenta below fm
for all interactions. Within the same framework we are able to calculate and
characterize di-neutron bound states, obtaining mean radii as high as fm. The resulting equations of state and mass-radius relations for pure
neutron stars are analyzed including di-neutron contributions.Comment: 26 pages, 9 figures, 2 tables. Accepted abridged version in Phys.
Rev.
Cause of the charge radius isotope shift at the \emph{N}=126 shell gap
We discuss the mechanism causing the `kink' in the charge radius isotope
shift at the N=126 shell closure. The occupation of the 1 neutron
orbital is the decisive factor for reproducing the experimentally observed
kink. We investigate whether this orbital is occupied or not by different
Skyrme effective interactions as neutrons are added above the shell closure.
Our results demonstrate that several factors can cause an appreciable
occupation of the 1 neutron orbital, including the magnitude of the
spin-orbit field, and the isoscalar effective mass of the Skyrme interaction.
The symmetry energy of the effective interaction has little influence upon its
ability to reproduce the kink.Comment: 4 pages, 4 figures, to be submitted to proceedings of INPC 201
Isovector properties of the Gogny interaction
We analyse the properties of the Gogny interaction in homogeneous matter,
with special emphasis on the isovector sector. We provide analytical
expressions for both the single-particle and the bulk properties of symmetric
and asymmetric nuclear matter. We perform an extensive analysis of these
properties using 11 parametrizations extracted from the literature. We find
that most Gogny interactions have low values for the slope of the symmetry
energy, outside the range of empirically extracted values. As a test of extreme
isospin dependence, we also study the mass-radius relations implied by the
different Gogny equations of state. Our results call for a more careful fitting
procedure of the isovector properties of Gogny functionals.Comment: 23 pages, 14 figures, 1 table. Final published version, typos
correcte
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