English

Treating quarks within neutron stars

High Energy Astrophysical Phenomena 2020-06-01 v3 Solar and Stellar Astrophysics Nuclear Theory

Abstract

Neutron star interiors provide the opportunity to probe properties of cold dense matter in the QCD phase diagram. Utilizing models of dense matter in accord with nuclear systematics at nuclear densities, we investigate the compatibility of deconfined quark cores with current observational constraints on the maximum mass and tidal deformability of neutron stars. We explore various methods of implementing the hadron-to-quark phase transition, specifically, first-order transitions with sharp (Maxwell construction) and soft (Gibbs construction) interfaces, and smooth crossover transitions. We find that within the models we apply, hadronic matter has to be stiff for a first-order phase transition and soft for a crossover transition. In both scenarios and for the equations of state we employed, quarks appear at the center of pre-merger neutron stars in the mass range 1.01.6M\approx 1.0-1.6\,{\rm M}_{\odot}, with a squared speed of sound cQM20.4c^2_{\rm QM}\gtrsim 0.4 characteristic of strong repulsive interactions required to support the recently discovered neutron star masses 2M\geq 2\,{\rm M}_{\odot}. We also identify equations of state and phase transition scenarios that are consistent with the bounds placed on tidal deformations of neutron stars in the recent binary merger event GW170817. We emphasize that distinguishing hybrid stars with quark cores from normal hadronic stars is very difficult from the knowledge of masses and radii alone, unless drastic sharp transitions induce distinctive disconnected hybrid branches in the mass-radius relation.

Keywords

Cite

@article{arxiv.1906.04095,
  title  = {Treating quarks within neutron stars},
  author = {Sophia Han and M. A. A. Mamun and S. Lalit and C. Constantinou and M. Prakash},
  journal= {arXiv preprint arXiv:1906.04095},
  year   = {2020}
}

Comments

24 pages, 8 figures, 7 tables; accepted for publication in PRD

R2 v1 2026-06-23T09:49:05.116Z