2003
DOI: 10.1103/physrevc.68.054318
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Asymmetric nuclear matter in the relativistic mean-field approach with vector cross interaction

Abstract: Asymmetric nuclear matter is studied in the frame of relativistic mean-field theory, using scalarisoscalar σ, vector-isoscalar ω meson together with their selfinteractions, vector-isovector ρ meson with its cross-interaction with ω meson too, and scalar-isovector δ meson as degrees of freedom. The model is used to parameterize the nuclear matter properties results calculated by more fundamental Dirac-Brueckner-Hartree-Fock theory and thus to provide an effective DBHF model applicable also to finite nuclei. Vec… Show more

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Cited by 44 publications
(69 citation statements)
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References 27 publications
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“…The HA parameter set further includes the isovector-scalar meson field δ and fits successfully some results obtained from the more microscopic DBHF approach [107]. The parameter sets NLρδ and DDRH-corr also include the isovector-scalar meson field δ, while PC-F2, PC-F4, PC-LA, and FKVW include the isovector-scalar interaction vertices.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The HA parameter set further includes the isovector-scalar meson field δ and fits successfully some results obtained from the more microscopic DBHF approach [107]. The parameter sets NLρδ and DDRH-corr also include the isovector-scalar meson field δ, while PC-F2, PC-F4, PC-LA, and FKVW include the isovector-scalar interaction vertices.…”
Section: Resultsmentioning
confidence: 99%
“…For different versions of the RMF model considered in the present work, we mainly consider parameter sets commonly and successfully used in nuclear structure studies. In particular, we select the parameter sets NL1 [102], NL2 [102], NL3 [103], NL-SH [104], TM1 [105], PK1 [106], FSU-Gold [76], HA [107], NLρ [100], NLρδ [100] for the nonlinear RMF model; TW99 [46], DD-ME1 [108], DD-ME2 [109], PKDD [106], DD [93], DD-F [110], and DDRH-corr [47] for the densitydependent RMF model; and PC-F1 [49], PC-F2 [49], PC-F3 [49], PC-F4 [49], PC-LA [49], and FKVW [53] for the point-coupling RMF model. There are totally 23 parameter sets, and most of them can describe reasonably well the binding energies and charge radii of a large number of nuclei in the periodic table except the parameter set HA, for which to our knowledge there are no calculations for finite nuclei.…”
Section: Resultsmentioning
confidence: 99%
“…In Ref. [238], the nuclear scalar densities are calculated using the non-linear RMF model with a Lagrangian density that includes the nucleon field ψ, the isoscalar-scalar meson field σ, the isoscalar-vector meson field ω, the isovector-vector meson field ρ, and the isovector-scalar meson field δ with three typical parameter sets, namely, the very successful NL3 model [252], the Z271v model, which has been used to study the neutron skin of heavy nuclei and the properties of neutron stars [223], and the HA model which includes the isovector-scalar meson field δ and fits successfully some results calculated with the more microscopic DBHF approach [253]. Fig.…”
Section: Nuclear Scalar Densitiesmentioning
confidence: 99%
“…For different versions of the RMF model considered in the above, we mainly consider parameter sets commonly and successfully used in nuclear structure studies. In particular, we select the parameter sets NL1 [310], NL2 [310], NL3 [252], NL-SH [311], TM1 [148], PK1 [312], FSU-Gold [75], HA [253], NLρ [308], NLρδ [308] for the nonlinear RMF model; TW99 [170], DD-ME1 [313], DD-ME2 [314], PKDD [312], DD [183], DD-F [315], and DDRH-corr [171] for the density-dependent RMF model; and PC-F1 [173], PC-F2 [173], PC-F3 [173], PC-F4 [173], PC-LA [173], and FKVW [142] for the point-coupling RMF model. There are totally 23 parameter sets, and most of them can describe reasonably well the binding energies and charge radii of a large number of nuclei in the periodic table except the parameter set HA, for which to our knowledge there are no calculations for finite nuclei.…”
Section: Rmf Model Predictions On the Symmetry Energy Symmetry Potenmentioning
confidence: 99%
“…DBHF represents four different parameterizations, chosen to describe matter in the framework of Dirac-Brueckner-Hartree-Fock theory. In particular, we choose the parameterizations labeled HA, HB, LA, and MA in Kotulič Bunta & Gmuca (2003) used by Urbanec et al (2010) to describe the properties of static neutron stars. The EoS labeled APR has often been used.…”
Section: Radiusmentioning
confidence: 99%