Macroscopic approaches to rotating neutron stars
A.A. Uleiev, A.G. Magner, S.P. Maydanyuk, A. Bonasera, H. Zheng, S.N. Fedotkin, A.I. Levon, U.V. Grygoriev, T. Depastas

TL;DR
This paper develops a macroscopic model for rotating neutron stars incorporating surface effects and calculates their moments of inertia, revealing significant gravitational and surface influences on their properties and deviations from classical models.
Contribution
It extends the macroscopic neutron star model to include rotation and surface effects, providing new insights into the star's moment of inertia and gravitational radius shifts.
Findings
Moment of inertia depends strongly on effective radius due to gravity and surface effects.
Correlation terms significantly shift the Schwarzschild radius.
Adiabaticity condition fails for high-mass neutron stars like J0740+6620.
Abstract
The macroscopic model for a neutron star (NS) as a perfect liquid drop at equilibrium is extended to rotating systems with a small frequency within the effective-surface (ES) approach. The gradient surface terms of the NS energy density [Equation of State] are taken into account along with the volume ones at the leading order of the leptodermic parameter , where is the ES crust thickness and is the mean NS radius. The macroscopic NS angular momentum at small frequencies is specified for calculations of the adiabatic moment of inertia (MI) within the Kerr metric coordinate approach in the outer Boyer-Lindquist and inner Hogan forms. The NS MI, , was obtained in terms of the statistically averaged MI, , and its time and azimuthal-angle correlation, , as…
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