2012
DOI: 10.1016/j.physletb.2012.03.058
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Lorentz covariant nucleon self-energy decomposition of the nuclear symmetry energy

Abstract: Using the Hugenholtz-Van Hove theorem, we derive analytical expressions for the nuclear symmetry energy Esym(ρ) and its density slope L(ρ) in terms of the Lorentz covariant nucleon self-energies in isospin asymmetric nuclear matter. These general expressions are useful for determining the density dependence of the symmetry energy and understanding the Lorentz structure and the microscopic origin of the symmetry energy in relativistic covariant formulism. As an example, we analyze the Lorentz covariant nucleon … Show more

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Cited by 28 publications
(22 citation statements)
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“…To our best knowledge, the HVH decomposition of E sym (ρ) and L based on the Lorentz-covariant nucleon self-energies in relativistic approaches was first given by Cai and Chen in ref. [180]. Similar to their non-relativistic counterparts discussed in Sect.…”
Section: The Role Of the Fock Exchange Terms In Relativistic Modelssupporting
confidence: 59%
“…To our best knowledge, the HVH decomposition of E sym (ρ) and L based on the Lorentz-covariant nucleon self-energies in relativistic approaches was first given by Cai and Chen in ref. [180]. Similar to their non-relativistic counterparts discussed in Sect.…”
Section: The Role Of the Fock Exchange Terms In Relativistic Modelssupporting
confidence: 59%
“…In contrast, an alternative decomposition based on the Lorentz-covariant forms of nucleon self-energies has been proposed in Refs. [69][70][71], and it is more consistent with the experimental analyses. In the present paper, we adopt this decomposition to clarify the density dependence of E sym and its slope parameter, L, and study the properties of dense matter in detail within RHF approximation [72,73].…”
Section: Introductionsupporting
confidence: 85%
“…[29]. In this article, the nuclear symmetry energy and its slope parameter L were decomposed in terms of the Lorentz covariant nucleon self-energies, using the HugenholtzVan Hove theorem at zero temperature.…”
Section: B Approximating the Asymmetry Dependencementioning
confidence: 99%
“…In Ref. [29], also momentum-dependent interactions and a scalar isovector interaction were considered, which are not taken into account here. However, the derivation of Ref.…”
Section: B Approximating the Asymmetry Dependencementioning
confidence: 99%