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Self-force framework for merger-ringdown waveforms

Self-force framework for merger-ringdown waveforms
Self-force framework for merger-ringdown waveforms
The prospect of observing asymmetric compact binaries with next-generation gravitational-wave detectors has motivated the development of fast and accurate waveform models in gravitational self-force theory. These models are based on a two-stage process: in a (slow) offline stage, waveform ingredients are pre-computed as functions on the orbital phase space; in a (fast) online stage, the waveform is generated by evolving through the phase space. While this framework has traditionally been restricted to the inspiral stage of a binary, we recently extended it across the transition to plunge, where the small companion crosses the innermost stable circular orbit around the primary black hole. In this paper, for the special case of quasicircular, nonspinning binaries, we show how the ‘offline/online’ phase-space paradigm also extends through the final plunge, which generates the binary’s merger-ringdown signal. We implement the method at leading, geodesic order in the plunge. The resulting plunge waveform agrees well with a stationary-phase approximation at early times and with a (self-consistently calculated) quasinormal mode sum at late times, but we highlight that neither of the two approximations reaches the peak of the full plunge waveform. Finally, we compare the plunge waveform to numerical relativity simulations. Our framework offers the prospect of fast, accurate inspiral-merger-ringdown waveform models for asymmetric binaries.
0264-9381
Kuchler, Lorenzo Maximilian
a9e36f3c-24c3-4383-9ef9-284c91b400b4
Compère, Geoffrey
fb3e5779-5e31-4eee-9d8f-91fdb1c4bd5c
Pound, Adam
5aac971a-0e07-4383-aff0-a21d43103a70
Kuchler, Lorenzo Maximilian
a9e36f3c-24c3-4383-9ef9-284c91b400b4
Compère, Geoffrey
fb3e5779-5e31-4eee-9d8f-91fdb1c4bd5c
Pound, Adam
5aac971a-0e07-4383-aff0-a21d43103a70

Kuchler, Lorenzo Maximilian, Compère, Geoffrey and Pound, Adam (2025) Self-force framework for merger-ringdown waveforms. Classical and Quantum Gravity, 43, [015018]. (doi:10.1088/1361-6382/ae2b44).

Record type: Article

Abstract

The prospect of observing asymmetric compact binaries with next-generation gravitational-wave detectors has motivated the development of fast and accurate waveform models in gravitational self-force theory. These models are based on a two-stage process: in a (slow) offline stage, waveform ingredients are pre-computed as functions on the orbital phase space; in a (fast) online stage, the waveform is generated by evolving through the phase space. While this framework has traditionally been restricted to the inspiral stage of a binary, we recently extended it across the transition to plunge, where the small companion crosses the innermost stable circular orbit around the primary black hole. In this paper, for the special case of quasicircular, nonspinning binaries, we show how the ‘offline/online’ phase-space paradigm also extends through the final plunge, which generates the binary’s merger-ringdown signal. We implement the method at leading, geodesic order in the plunge. The resulting plunge waveform agrees well with a stationary-phase approximation at early times and with a (self-consistently calculated) quasinormal mode sum at late times, but we highlight that neither of the two approximations reaches the peak of the full plunge waveform. Finally, we compare the plunge waveform to numerical relativity simulations. Our framework offers the prospect of fast, accurate inspiral-merger-ringdown waveform models for asymmetric binaries.

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Accepted/In Press date: 10 December 2025
Published date: 31 December 2025

Identifiers

Local EPrints ID: 509008
URI: http://eprints.soton.ac.uk/id/eprint/509008
ISSN: 0264-9381
PURE UUID: 571015b9-e4da-4f98-ad29-1eebc0c41957
ORCID for Adam Pound: ORCID iD orcid.org/0000-0001-9446-0638

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Date deposited: 10 Feb 2026 17:34
Last modified: 11 Feb 2026 02:45

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Contributors

Author: Lorenzo Maximilian Kuchler
Author: Geoffrey Compère
Author: Adam Pound ORCID iD

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