1982
DOI: 10.1103/physrevc.25.936
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Energy dependence of thep-Ca40optical potential: A Dirac equation perspective

Abstract: The energy dependence of a relativistic optical model potential consisting of a mixture of Lorentz scalar and Lorentz vector components is determined from the analysis of p -Ca elastic scattering experiments from 26 to 1040 MeV. NUCLEAR REACTIONS Dirac equation based analysis of p-Ca elastic scattering, E~= 26 to 1040 MeV. Energy dependence of empirical relativistic optical potential.

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Cited by 54 publications
(17 citation statements)
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“…1(b) we present the depth of the optical potential obtained with the MDYI over a wide energy range. We extend our inquiry to neutron kinetic energies up to 1 GeV, and compare to an earlier (and less detailed) standard analysis [34], and to a Dirac-equation based investigation [35]. (We will need this wide energy range for our EOS and QGP studies, see Secs.…”
Section: A Mean-beld Approximationmentioning
confidence: 99%
“…1(b) we present the depth of the optical potential obtained with the MDYI over a wide energy range. We extend our inquiry to neutron kinetic energies up to 1 GeV, and compare to an earlier (and less detailed) standard analysis [34], and to a Dirac-equation based investigation [35]. (We will need this wide energy range for our EOS and QGP studies, see Secs.…”
Section: A Mean-beld Approximationmentioning
confidence: 99%
“…However, the optical potential for nucleons is highly dependent on the incident energy, and the depth of the attractive real part is known to become shallower as the energy increases. The strength of the interior part decreases more rapidly than that of the surface part, leading to the so-called winebottle-bottom shape for E in 200-300 MeV, and finally, the potential changes its sign from negative (attractive) to positive (repulsive), first at the interior part and then at the surface part also around E in ≈ 500-800 MeV [2][3][4][5][6][7][8]. The origin of such a transition of the optical potentials from attractive to repulsive has been discussed microscopically based on nucleon-nucleon interactions both in the relativistic and in the nonrelativistic frameworks.…”
Section: Introductionmentioning
confidence: 99%
“…They prompted several global analyses of this scattering process in the framework of the relativistic optical model potential. The relativistic optical model potential [1][2][3][4], not discussed here in detail, is taken to be a sum of a Lorentz scalar potential and the time-like component of a vector potential. With such a relativistic potential a Dirac equation is solved numerically in order to calculate the elastic scattering observables.…”
Section: Introductionmentioning
confidence: 99%
“…These "Schrödinger equivalent" potentials consist of central and a spin-orbit parts. Around 300 Mev, the real part of the central potential has a pronounced shape takes the form of a repulsive core surrounded by an attractive part [2,3]. This requirement for a repulsive core seems to be less obvious for light target nuclei such as 4 He [5].…”
Section: Introductionmentioning
confidence: 99%