Scalar Gravitational Radiation from Binaries: Vainshtein Mechanism in Time-dependent Systems
Furqan Dar, Claudia de Rham, J. Tate Deskins, John T. Giblin Jr., and, Andrew J. Tolley

TL;DR
This paper develops a numerical code to study scalar gravitational radiation from binary systems, confirming suppression of scalar radiation due to the Vainshtein mechanism and aligning with previous analytic predictions.
Contribution
It introduces a full 4D numerical simulation to analyze scalar radiation in dynamic, non-spherical systems, advancing understanding of the Vainshtein mechanism in realistic astrophysical scenarios.
Findings
Power law scaling of radiated power matches previous estimates
Strong suppression of monopole and dipole radiation compared to quadrupole
Scalar radiation diminishes, recovering General Relativity in realistic regimes
Abstract
We develop a full four-dimensional numerical code to study scalar gravitational radiation emitted from binary systems and probe the Vainshtein mechanism in situations that break the static and spherical symmetry, relevant for binary pulsars as well as black holes and neutron stars binaries. The present study focuses on the cubic Galileon which arises as the decoupling limit of massive theories of gravity. Limitations associated with the numerical methods prevent us from reaching a physically realistic hierarchy of scales; nevertheless, within this context we observe the same power law scaling of the radiated power as previous analytic estimates, and confirm a strong suppression of the power emitted in the monopole and dipole as compared with quadrupole radiation. Following the trend to more physically realistic parameters, we confirm the suppression of the power emitted in scalar…
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.
