2018
DOI: 10.1088/1361-6471/aaef54
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Delineating effects of nuclear symmetry energy on the radii and tidal polarizabilities of neutron stars

Abstract: What can we learn about the density dependence of nuclear symmetry energy E sym (ρ) from precise measurements of the radius (R 1.4 ) and/or tidal polarizability (Λ 1.4 ) of canonical neutron stars (NSs) with a mass of 1.4 M ⊙ ? With the E sym (ρ) parameterized using three parameters L, K sym , and J sym which have the asymptotic meaning of being respectively the slope, curvature, and skewness of symmetry energy at saturation density, we found that, while both the R 1.4 and Λ 1.4 depend strongly on the slope L,… Show more

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Cited by 66 publications
(62 citation statements)
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“…Finally, astronomical observations and terrestrial experiments can be translated to microscopic constraints through the symmetry energy [265], the energy budget for increasing asymmetry between neutrons and protons. Various studies have empirically identified correlations between various combinations of parameters that characterize the symmetry energy and its density dependence with the neutron star radius and tidal parameters [246,[266][267][268][269] or terrestrial experimental results [239,[270][271][272], as they all are linked to the low-density behavior of the equation of state around (twice) saturation. The tidal constraints from GW170817, and more recently radius constraints from NICER have been used to examine implications for the symmetry energy [273][274][275][276][277][278][279][280][281][282] as well as potential systematics in the mapping [283].…”
Section: Microscopic Propertiesmentioning
confidence: 99%
“…Finally, astronomical observations and terrestrial experiments can be translated to microscopic constraints through the symmetry energy [265], the energy budget for increasing asymmetry between neutrons and protons. Various studies have empirically identified correlations between various combinations of parameters that characterize the symmetry energy and its density dependence with the neutron star radius and tidal parameters [246,[266][267][268][269] or terrestrial experimental results [239,[270][271][272], as they all are linked to the low-density behavior of the equation of state around (twice) saturation. The tidal constraints from GW170817, and more recently radius constraints from NICER have been used to examine implications for the symmetry energy [273][274][275][276][277][278][279][280][281][282] as well as potential systematics in the mapping [283].…”
Section: Microscopic Propertiesmentioning
confidence: 99%
“…Given an NS observable, one can find all points (EOSs) necessary to reproduce the observable, thus numerically solving the NS inverse-structure problem. Such an approach has been found very successful in several applications [95][96][97]102].…”
Section: Directly Solving Neutron Star Inverse-structure Problems In the High-density Eos Parameter Spacementioning
confidence: 99%
“…The constant surfaces of radius (left) and tidal polarizability (right) in the symmetry energy parameter space of L − K sym − J sym , respectively. Taken from [102].…”
Section: Directly Solving Neutron Star Inverse-structure Problems In the High-density Eos Parameter Spacementioning
confidence: 99%
“…[267]. Some of us have recently made significant efforts in the latter approach [54,241,268]. By using an explicitly isospin-dependent parameterization of the EOS determined by the Eq.…”
Section: Solving the Inverse-structure Problem Of Neutron Stars In A mentioning
confidence: 99%
“…On the other hand, it has already been pointed out in the literature and discussed in detail in Sect. 5.3.1 that translating Λ measurements directly into R constraints has to be taken with caution [387], and that both Λ and R must be measured independently [120,268] to extract meaningful constraints on the EOS of dense neutron-rich matter. Thus, theoretical predictions of the neutron-star moment of inertia are very timely and important in the ongoing efforts to determine the exact details of the EOS.…”
Section: Symmetry Energy Effects On the Moment Of Inertia Of Slowly Rmentioning
confidence: 99%