Tidal Deformabilities of Neutron Stars in scalar-Gauss-Bonnet Gravity and Their Applications to Multimessenger Tests of Gravity
Alexander Saffer, Kent Yagi

TL;DR
This paper investigates how scalar-Gauss-Bonnet gravity affects neutron star tidal deformabilities, develops theoretical models for these effects, and explores their implications for testing gravity with multimessenger astrophysical observations.
Contribution
It constructs the first perturbative models of tidally-deformed neutron stars in scalar-Gauss-Bonnet gravity and derives universal relations to test the theory with observational data.
Findings
The tidal deformability-compactness relation remains mostly universal in the modified gravity theory.
A new universal relation between tidal deformability of different neutron stars is proposed.
Observational bounds from pulsar mass measurements are comparable to existing black hole constraints.
Abstract
The spacetime surrounding compact objects such as neutron stars and black holes provides an excellent place to study gravity in the strong, non-linear, dynamical regime. Here, the effects of strong curvature can leave their imprint on observables which we may use to study gravity. Recently, NICER provided a mass and radius measurement of an isolated neutron star using x-rays, while LIGO/Virgo measured the tidal deformability of neutron stars through gravitational waves. These measurements can be used to test the relation between the tidal deformability and compactness of neutron stars that are known to be universal in general relativity. Here, we take (shift-symmetric) scalar-Gauss-Bonnet gravity (motivated by a low-energy effective theory of a string theory) as an example and study whether one can apply the NICER and LIGO/Virgo measurements to the universal relation to test the theory.…
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