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arxiv: 0812.3828 · v1 · submitted 2008-12-19 · 🌌 astro-ph

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Evidence for a hard equation of state in the cores of neutron stars

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classification 🌌 astro-ph
keywords densityequationgammaneutronstateadiabaticconstantcores
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The equation of state for matter with energy density above 2 x10^14 g/cm^3 is parametrized by P = kN^Gamma, where N is the number density, Gamma is the adiabatic index, and k a constant. Using this scheme to generate thousands of models, together with data on neutron star masses, it is found, for a core region with a constant adiabatic index, that the central density must satisfy 10^15 gm/cm^3 < rho_c < 10^16 gm/cm^3, with Gamma > 2.2. Further preliminary results indicate, based on the observed neutrino flux from supernova 1987a, that this number must be considerably higher, on the order of 3.5. These results provide evidence for a hard equation of state in the cores of neutron stars.

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  1. Series solutions to the TOV equations

    gr-qc 2026-05 unverdicted novelty 6.0

    Power series and Padé approximants yield analytic approximations for mass and radius of compact stars from the TOV equations, applicable to affine, polytropic, and piecewise equations of state.