
Study of the Generalized Momentum Distribution of Model Nuclear Matter
Author(s) -
E. Mavrommatis,
Μ. Petraki,
J. W. Clark
Publication year - 2020
Publication title -
hnps advances in nuclear physics
Language(s) - English
Resource type - Journals
eISSN - 2654-0088
pISSN - 2654-007X
DOI - 10.12681/hnps.2898
Subject(s) - nuclear matter , physics , distribution (mathematics) , momentum (technical analysis) , diagonal , statistical physics , range (aeronautics) , fourier transform , fermi gamma ray space telescope , mathematical physics , quantum mechanics , mathematics , nuclear physics , mathematical analysis , nucleon , geometry , materials science , finance , economics , composite material
Valuable information on the correlation structure of the nuclear medium is stored in the generalized momentum distribution n(p,Q), the Fourier transform of the half-diagonal two-body density matrix ρ_{2η}(r_1,r_2,r'). In this paper, we present a numerical calculation of n(p,Q) for two Jastrow-correlated models of symmetrical nuclear matter based on the structural decomposition of n(p,Q) derived by Ristig and Clark and on a Fermi-hypernetted-chain procedure. Results exhibit significant departures from the ideal Fermi gas case in certain kinematic domains; this behaviour indicates the strong short-range correlations present in these models. Nevertheless, such deviations are less prominent than in earlier low- cluster-order calculations. The results are also used to judge the quality of Silver's approximation for n(p,Q).