2003
DOI: 10.1103/physrevc.67.034002
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Relativistic mean field model with generalized derivative nucleon-meson couplings

Abstract: The quantum hadrodynamics (QHD) model with minimal nucleon-meson couplings is generalized by introducing couplings of mesons to derivatives of the nucleon field in the Lagrangian density. This approach allows an effective description of a state-dependent in-medium interaction in the mean-field approximation. Various parametrizations for the generalized couplings are developed and applied to infinite nuclear matter. In this approach, scalar and vector nucleon selfenergies depend on both density and momentum sim… Show more

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Cited by 21 publications
(30 citation statements)
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“…If using the functional form (1) one attemps to get a soft EOS for dense matter with vanishing η 1 and limited. It will be worth exploring the situation for relativistic models that taking advantage of density-dependent coupling vertices are consistent with the DBHF theory [21].…”
Section: Discussionmentioning
confidence: 99%
“…If using the functional form (1) one attemps to get a soft EOS for dense matter with vanishing η 1 and limited. It will be worth exploring the situation for relativistic models that taking advantage of density-dependent coupling vertices are consistent with the DBHF theory [21].…”
Section: Discussionmentioning
confidence: 99%
“…(10)) in these models increases linearly with nucleon energy even at high energies. Recently, momentum-dependent nucleon self-energies have been introduced in the RMF model by including in the Lagrangian density the couplings of meson fields to the derivatives of nucleon densities [93,121], and the results indicate that a reasonable energy dependence of the "Schrödinger-equivalent potential" in symmetric nuclear matter at saturation density can be obtained, and the Landau mass can also be increased to a more reasonable value while keeping the Dirac mass unchanged, which further leads to an improved description of β-decay half-lives of neutron-rich nuclei in the Z ≈ 28 and Z ≈ 50 regions [94]. In the framework of density-functional theory, including the couplings of meson fields to the derivatives of nucleon densities in the Lagrangian density provides an effective way to take into account higher-order effects.…”
Section: Discussionmentioning
confidence: 99%
“…An early version is the model by Zimanyi and Moszkowski (1990), where scalar derivative couplings were introduced that could be transformed to particular nonlinear couplings of nucleons to the σ meson. General first-order derivative couplings were considered by Typel, von Chossy, and Wolter (2003) and Typel (2005). The approach was extended to derivatives of arbitrary high order by Gaitanos, Kaskulov, and Mosel (2009) and Kaskulov (2012, 2013) in the nonlinear derivative (NLD) coupling model and studied in various versions (Chen, 2012Antić and Typel, 2015;Gaitanos and Kaskulov, 2015).…”
Section: ¼T þV ð14þmentioning
confidence: 99%