Neutron star mergers as a probe of modifications of general relativity with finite-range scalar forces
Laura Sagunski, Jun Zhang, Matthew C. Johnson, Luis Lehner, Mairi, Sakellariadou, Steven L. Liebling, Carlos Palenzuela, David Neilsen

TL;DR
This paper explores how gravitational wave observations from neutron star mergers can test modifications of general relativity involving finite-range scalar forces, using both analytical and numerical methods to identify observable effects.
Contribution
It introduces a comprehensive analysis combining inspiral dynamics and relativistic simulations to constrain scalar field parameters in modified gravity theories.
Findings
Constraints on scalar field mass and charge from gravitational wave data
Differences in merger dynamics between GR and f(R) gravity models
Potential of full waveform analysis to probe scalar forces
Abstract
Observations of gravitational radiation from compact binary systems provide an unprecedented opportunity to test General Relativity in the strong field dynamical regime. In this paper, we investigate how future observations of gravitational radiation from binary neutron star mergers might provide constraints on finite-range forces from a universally coupled massive scalar field. Such scalar degrees of freedom are a characteristic feature of many extensions of General Relativity. For concreteness, we work in the context of metric gravity, which is equivalent to General Relativity and a universally coupled scalar field with a non-linear potential whose form is fixed by the choice of . In theories where neutron stars (or other compact objects) obtain a significant scalar charge, the resulting attractive finite-range scalar force has implications for both the inspiral and…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
