2015
DOI: 10.1103/physrevc.92.015802
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Critical density and impact ofΔ(1232)resonance formation in neutron stars

Abstract: The critical densities and impact of forming ∆(1232) resonances in neutron stars are investigated within an extended nonlinear relativistic mean-field (RMF) model. The critical densities for the formation of four different charge states of ∆(1232) are found to depend differently on the separate kinetic and potential parts of nuclear symmetry energy, the first example of a microphysical property of neutron stars to do so. Moreover, they are sensitive to the in-medium Delta mass m∆ and the completely unknown ∆-ρ… Show more

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Cited by 106 publications
(131 citation statements)
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“…As to the mean-field potential of ∆ resonances in nuclear medium [14,19], it is commonly assumed in transport models that its isoscalar part is the same as that for nucleon, but its isovector part is taken to be the weighted average of those for neutron and proton according to the squared Clebsch-Gordan coefficients from * zhenzhang@comp.tamu.edu † ko@comp.tamu.edu its isospin structure [1,20]. This assumption leads to a change between the initial and final potentials in some of the processes N + N ↔ N + ∆ and ∆ ↔ N + π.…”
Section: Introductionmentioning
confidence: 99%
“…As to the mean-field potential of ∆ resonances in nuclear medium [14,19], it is commonly assumed in transport models that its isoscalar part is the same as that for nucleon, but its isovector part is taken to be the weighted average of those for neutron and proton according to the squared Clebsch-Gordan coefficients from * zhenzhang@comp.tamu.edu † ko@comp.tamu.edu its isospin structure [1,20]. This assumption leads to a change between the initial and final potentials in some of the processes N + N ↔ N + ∆ and ∆ ↔ N + π.…”
Section: Introductionmentioning
confidence: 99%
“…In particular, it has been extensively discussed in the literature whether exotic degrees of freedom might populate the core of neutron stars. On the one hand, it is more energetically favorable for the system to populate new degrees of freedom, such as hyperons (Dexheimer & Schramm 2008;Ishizuka et al 2008;Bednarek et al 2012;Fukukawa et al 2015;Gomes et al 2015;Maslov et al 2015;Oertel et al 2015;Lonardoni et al 2015Lonardoni et al , 2016; Biswal et al 2016;Burgio & Zappalà 2016;Chatterjee & Vidana 2016;Mishra et al 2016;Vidaña 2016;Yamamoto et al 2016;Tolos et al 2017); Torres et al 2017), delta isobars (Fong et al 2010;Schurhoff et al 2010;Drago et al 2014;Cai et al 2015;Zhu et al 2016), and meson condensates (Ellis et al 1995;Menezes et al 2005;Takahashi 2007;Ohnishi et al 2009;Alford et al 2010;Fernandez et al 2010;Mesquita et al 2010;Mishra et al 2010;Lim et al 2014;Muto et al 2015), in order to lower its Fermi energy (starting at about two times the saturation density). On the other hand, the EoS softening due to the appearance of exotica might turn some nuclear models incompatible with observational data, in particular with the recently measured massive neutron stars.…”
Section: Introductionmentioning
confidence: 99%
“…However, the relationship between the isovector potentials of nucleons and baryon resonances in isospin-asymmetric matter is completely unknown. In fact, the critical density for ∆(1232) resonance formation in neutron stars has been found to depend almost linearly on the unknown ratio x ρ ≡ g ρ∆ /g ρN [45,46]. Depending on the assumed value of x ρ , the formation of ∆(1232) resonance can even happen at ρ 0 and affect significantly properties of neutron stars [46].…”
Section: Modeling the Symmetry Potentials Of Nucleons And ∆(1232)mentioning
confidence: 99%
“…In fact, the critical density for ∆(1232) resonance formation in neutron stars has been found to depend almost linearly on the unknown ratio x ρ ≡ g ρ∆ /g ρN [45,46]. Depending on the assumed value of x ρ , the formation of ∆(1232) resonance can even happen at ρ 0 and affect significantly properties of neutron stars [46]. In addition, the isovecor Lorentz-scalar δ-meson may also play some roles in determining the baryon isovector potentials.…”
Section: Modeling the Symmetry Potentials Of Nucleons And ∆(1232)mentioning
confidence: 99%
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