Equilibrium Configurations of Strongly Magnetized Neutron Stars with Realistic Equations of State
Kenta Kiuchi, Kei Kotake

TL;DR
This study models equilibrium configurations of strongly magnetized neutron stars using realistic equations of state, incorporating both Newtonian and relativistic effects, revealing EOS-dependent magnetic structures and implications for magnetar observations.
Contribution
It introduces a comprehensive analysis of magnetized neutron star equilibria with multiple realistic EOSs, including relativistic effects, and explores their physical properties and observational implications.
Findings
Magnetic field structures depend strongly on the EOSs.
Relativistic effects reduce differences between EOSs at high densities.
Maximum baryon mass increases by about 20% for certain axis ratios.
Abstract
We investigate equilibrium sequences of magnetized rotating stars with four kinds of realistic equations of state (EOSs) of SLy (Douchin et al.), FPS (Pandharipande et al.), Shen (Shen et al.), and LS (Lattimer & Swesty). Employing the Tomimura-Eriguchi scheme to construct the equilibrium configurations. we study the basic physical properties of the sequences in the framework of Newton gravity. In addition we newly take into account a general relativistic effect to the magnetized rotating configurations. With these computations, we find that the properties of the Newtonian magnetized stars, e.g., structure of magnetic field, highly depends on the EOSs. The toroidal magnetic fields concentrate rather near the surface for Shen and LS EOSs than those for SLy and FPS EOSs. The poloidal fields are also affected by the toroidal configurations. Paying attention to the stiffness of the EOSs,…
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