2007
DOI: 10.1016/j.nuclphysa.2007.07.002
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Nuclear mean field and equation of state of asymmetric nuclear matter

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Cited by 29 publications
(62 citation statements)
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References 63 publications
(72 reference statements)
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“…By assuming a value for E s (ρ 0 ) within its accepted range [37], we determine E ′ s (ρ 0 ) from the condition that the difference between the energy densities of the nucleonic part in charge neutral beta-stable n + p + e + µ matter and in symmetric matter at the same density be maximal [38]. The value of E ′ s (ρ 0 ) thus obtained predicts a density dependence of the symmetry energy which is neither very stiff nor soft.…”
Section: Formalismmentioning
confidence: 99%
“…By assuming a value for E s (ρ 0 ) within its accepted range [37], we determine E ′ s (ρ 0 ) from the condition that the difference between the energy densities of the nucleonic part in charge neutral beta-stable n + p + e + µ matter and in symmetric matter at the same density be maximal [38]. The value of E ′ s (ρ 0 ) thus obtained predicts a density dependence of the symmetry energy which is neither very stiff nor soft.…”
Section: Formalismmentioning
confidence: 99%
“…This choice predicts a density dependence of the symmetry energy which is neither very stiff nor soft and does not allow the direct URCA process to occur in neutron stars, in agreement with the predictions of the population synthesis models [25] based on cooling calculations [26]. The SEI with the parameters obtained in this way is able to reproduce the microscopic trends of the density dependence of the EOS and the momentum dependence of the mean fields in ANM [18,27]. With the knowledge of all nine parameters of ANM, the neutron star matter EOS has been calculated by solving the charge neutral beta-stability condi- We have still two parameters open which we have taken to be t 0 and x 0 .…”
Section: Formalismmentioning
confidence: 52%
“…The finite range effective interaction (SEI) thus constructed in the simplest form containing a single finite range term is given as, [16,17] and for Yukawa form in Refs. [18,19]. The complete study of ANM requires the knowledge of altogether nine parameters, namely, b, γ, α, ε l ex , ε ul ex , ε l γ , ε ul γ , ε l 0 and ε ul 0 .…”
Section: Formalismmentioning
confidence: 99%
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“…and It should be noted that the expressions in Eqs. (77), (80), and (81) are different from the corresponding ones in Ref. [71] where the parabolic approximation Eq.…”
Section: An Improved MDI Interaction With Separate Density Dependencementioning
confidence: 58%