2000
DOI: 10.1103/physrevc.62.037601
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First order optical potentials and 25 to 40 MeV proton elastic scattering

Abstract: The differential cross sections and analyzing powers from the elastic scattering of 25 and 40 MeV protons from many nuclei have been studied. Analyses have been made using a fully microscopic model of proton-nucleus scattering seeking to establish a means appropriate for use in analyses of radioactive beam scattering from hydrogen with ion energies 25A and 40A MeV.Typeset using REVT E X 1

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Cited by 9 publications
(8 citation statements)
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“…The question now arises as to whether one can incorporate additional corrections so as to consistently improve these low energy results within the framework of the RIA. Various authors [4,30,31] have stressed that importance of nuclear medium modifications to the NN interaction at lower energies. In particular, a number of theoretical models [13,32,33,34] predict density-dependent corrections to meson-nucleon coupling constants as well as nucleon-and meson-masses in normal nuclear matter.…”
Section: Relativistic Mean Field Theory (Rmf)mentioning
confidence: 99%
See 1 more Smart Citation
“…The question now arises as to whether one can incorporate additional corrections so as to consistently improve these low energy results within the framework of the RIA. Various authors [4,30,31] have stressed that importance of nuclear medium modifications to the NN interaction at lower energies. In particular, a number of theoretical models [13,32,33,34] predict density-dependent corrections to meson-nucleon coupling constants as well as nucleon-and meson-masses in normal nuclear matter.…”
Section: Relativistic Mean Field Theory (Rmf)mentioning
confidence: 99%
“…The Melbourne group have already developed a highly predictive microscopic Schrödinger model for describing elastic scattering at energies between 20 and 800 MeV [3,4]. Here, however, we focus on the RIA which is based on the relativistic Dirac equation, and is more attractive in the sense that the microscopic scalar and vector optical potentialsand consequently the corresponding Schrödinger-equivalent central and spin-orbit optical potentials [1]-are directly related to the Lorentz properties of the mesons mediating the strong nuclear force, a connection lacking in nonrelativistic models.…”
Section: Introductionmentioning
confidence: 99%
“…In principle, one may be able to use microscopic calculations to derive the form of the optical potential. An example of such studies is the microscopic proton optical potentials based on the g matrix approach [19,20] which provide good predictions for several reaction observables. However, more recent ab initio efforts [21,22] demonstrate the difficulties of computing the optical potential from first principles, both due to model space truncations as well as deficiencies in the NN force.…”
Section: Introductionmentioning
confidence: 99%
“…[34] for the 58 Ni nucleus, Zenihiro et al [40] and Terashima et al [41] have deduced the neutron density distributions of Pb and Sn isotopes, respectively, in the form of a model-independent sum-of-Gaussians distribution. The Melbourne group has developed a highly predictive microscopic Schrödinger model for describing elastic scattering at energies between 20 and 800 MeV [32,42,43], where the complex OPs were formed by folding effective NN interactions with the density matrices of the nuclear ground state.…”
Section: Introductionmentioning
confidence: 99%
“…Microscopical optical potentials can be obtained by folding realistic nuclear densities with an effective nuclear interaction fitted only to NN phase shifts [32,38,39,[42][43][44][45][46] and also within the framework of the Dirac-Brueckner-Hartree-Fock approach [47]. These OPs are in general able to give a good description of elastic proton-nucleus scattering data, although not as good as with purely phenomenological OPs, which, on the other hand, suffer from ambiguities in the interpretation of the parameters, since different parametrizations, that is different optical potentials, may fit the data equally well.…”
Section: Introductionmentioning
confidence: 99%