What if the neutron star maximum mass is beyond ?
arXiv:2006.11514 · doi:10.1093/mnras/staa3145
Abstract
By assuming the formation of a black hole soon after the merger event of GW170817, Shibata et al. updated the constraints on the maximum mass () of a stable neutron star within 2.3 , but there is no solid evidence to rule out from the point of both microphysical and astrophysical views. In order to explain massive pulsars, it is naturally expected that the equation of state (EOS) would become stiffer beyond a specific density. In this paper, we consider the possibility of EOSs with , investigating the stiffness and the transition density in a polytropic model. Two kinds of neutron stars are considered, i.e., normal neutron stars (the density vanishes on gravity-bound surface) and strange stars (a sharp density discontinuity on self-bound surface). The polytropic model has only two parameter inputs in both cases: (, ) for gravity-bound objects, while (, ) for self-bound ones, with the transition density, the surface density and the polytropic exponent. In the matter of , it is found that the smallest and should be and for normal neutron stars, respectively, whereas for strange star, we have if and if ( is the nuclear saturation density). These parametric results could guide further research of the real EOS with any foundation of microphysics if a pulsar mass higher than is measured in the future. We also derive rough results of common neutron star radius range, which is for normal neutron stars and for strange stars.
arXiv comment7 pages, 6 figures
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