2020
DOI: 10.1140/epjst/e2020-000155-y
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Nonperturbative quark matter equations of state with vector interactions

Abstract: Nonperturbative equations of state (EoSs) for two and three quark flavors are constructed with the functional renormalization group (FRG) within a quark-meson model truncation augmented by vector mesons for low temperature and high density. Based on previous FRG studies without repulsive vector meson interactions the influence of isoscalar vector ω- and ϕ-mesons on the dynamical fluctuations of quarks and (pseudo)scalar mesons is investigated. The grand potential as well as vector meson condensates are evaluat… Show more

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Cited by 40 publications
(22 citation statements)
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References 92 publications
(104 reference statements)
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“…Furthermore, models which describe on the same footing the quark and hadronic phases for astrophysics applications are lacking, therefore a first-order phase transition is often constructed between models of hadronic and quark matter with different underlying theories. A first-order phase transition will affect not only the static properties of compact stars, such as tidal deformabilities measured in gravitational wave events (Paschalidis et al 2018;Montaña et al 2019;Sieniawska et al 2019;Essick et al 2020;Otto et al 2020;Li et al 2020;Jie Li et al 2021;Ferreira et al 2021;Ayriyan et al 2021b), but also their dynamics (Fischer et al 2018;Zha et al 2020;Most et al 2019;Bauswein et al 2019;Prakash et al 2021). Specifically, Fischer et al (2018) and Zha et al (2020) proposed that neutrino and gravitational-wave signals from supernova explosions may contain observable signatures of a phase transition.…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, models which describe on the same footing the quark and hadronic phases for astrophysics applications are lacking, therefore a first-order phase transition is often constructed between models of hadronic and quark matter with different underlying theories. A first-order phase transition will affect not only the static properties of compact stars, such as tidal deformabilities measured in gravitational wave events (Paschalidis et al 2018;Montaña et al 2019;Sieniawska et al 2019;Essick et al 2020;Otto et al 2020;Li et al 2020;Jie Li et al 2021;Ferreira et al 2021;Ayriyan et al 2021b), but also their dynamics (Fischer et al 2018;Zha et al 2020;Most et al 2019;Bauswein et al 2019;Prakash et al 2021). Specifically, Fischer et al (2018) and Zha et al (2020) proposed that neutrino and gravitational-wave signals from supernova explosions may contain observable signatures of a phase transition.…”
Section: Introductionmentioning
confidence: 99%
“…PSR J1810+1744 (M = 2.13 ± 0.04M ⊙ with 68% confidence level [24]), but in contrast to the above mentioned mass determinations these depend on the companion heating model -have triggered a large number of studies on the appearance of non-nucleonic degrees of freedom at high densities. In particular, hyperons [25,26,27,28,29,30,31,32,33,34], the lowest spin-3/2 baryonic multiplet [35,36,37,38,34,39,40], meson condensates [41,42] and a potential phase transition to quark-matter [43,44,45,46,47,48,49,50] have been considered. All these works indicate that in contrast to the first expectations, maximum NS masses of ≈ 2M ⊙ do not exclude these non-nucleonic degrees of freedom to appear in the most massive neutron stars.…”
Section: Introductionmentioning
confidence: 99%

EoS for hot neutron stars

Raduta,
Nacu,
Oertel
2021
Preprint
Self Cite
“…Since then it was shown in several works that a self-bound star, composed entirely of quark matter, could explain a massive neutron star. In order to obtain a stiff enough quark matter equation of state, several groups introduced repulsive interactions among the quarks, mediated by the exchange of vector particles [10,[14][15][16][17][18][19], which can be "effective massive gluons" or "effective vector mesons". Interestingly, most of these developments make use of a mean field approximation for the vector field and arrive at a similar result, which is a quadratic term in the baryon density present both in the pressure and energy density.…”
Section: Introductionmentioning
confidence: 99%