Abstract

On the basis of the percolation picture from the hadronic phase with hyperons to the quark phase with strangeness, we construct a new equation of state (EOS) with the pressure interpolated as a function of the baryon density. The maximum mass of neutron stars can exceed $2M_{\odot}$ if the following two conditions are satisfied; (i) the crossover from the hadronic matter to the quark matter takes place at around three times the normal nuclear matter density, and (ii) the quark matter is strongly interacting in the crossover region and has stiff equation of state. This is in contrast to the conventional approach assuming the first order phase transition in which the EOS becomes always soft due to the presence of the quark matter at high density. Although the choice of the hadronic EOS does not affect the above conclusion on the maximum mass, the three-body force among nucleons and hyperons plays an essential role for the onset of the hyperon mixing and the cooling of neutron stars.

Highlights

  • Neutron star (NS) is a cosmic laboratory which provides us with a testing ground for the rich phase structure of quantum chromodynamics (QCD) through the observables

  • On the basis of the percolation picture from the hadronic phase with hyperons to the quark phase with strangeness, we construct a new equation of state (EOS) with the pressure interpolated as a function of the baryon density

  • The maximum mass of neutron stars can exceed 2M⊙ if the following two conditions are satisfied; (i) the crossover from the hadronic matter to the quark matter takes place at around three times the normal nuclear matter density, and (ii) the quark matter is strongly interacting in the crossover region

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Summary

Introduction

Neutron star (NS) is a cosmic laboratory which provides us with a testing ground for the rich phase structure of quantum chromodynamics (QCD) through the observables. Radius (R) are important probes for constraining the equation of state (EOS) and the composition of high density matter.

Results
Conclusion

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