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duetosymmetry committed Dec 13, 2024
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title: "Imprints of Changing Mass and Spin on Black Hole Ringdown"
title: "Imprints of changing mass and spin on black hole ringdown"
authors:
- "Zhu, Hengrui"
- "Pretorius, Frans"
Expand All @@ -12,31 +12,35 @@ authors:
- "Pfeiffer, Harald P."
- "Scheel, Mark A."
- "Stein, Leo C."
jref:
doi:
jref: "Phys.Rev.D 110, 124028 (2024)"
doi: "10.1103/PhysRevD.110.124028"
date: 2024-04-18
arxiv: "2404.12424"
used_spec: true
abstract: |
We numerically investigate the imprints of gravitational radiation-
reaction driven changes to a black hole's mass and spin on the
reaction driven changes to a black holes mass and spin on the
corresponding ringdown waveform. We do so by comparing the dynamics
of a perturbed black hole evolved with the full (nonlinear) versus
linearized Einstein equations. As expected, we find that the
quasinormal mode amplitudes extracted from nonlinear evolution
deviate from their linear counterparts at third order in initial
perturbation amplitude. For perturbations leading to a change in the
black hole mass and spin of \(\sim 5\%\), which is reasonable for a
remnant formed in an astrophysical merger, we find that nonlinear
distortions to the complex amplitudes of some quasinormal modes can
be as large as \(\sim 50\%\) at the peak of the waveform. Furthermore,
the change in the mass and spin results in a drift in the
quasinormal mode frequencies, which for large amplitude
perturbations causes the nonlinear waveform to rapidly dephase with
respect to its linear counterpart. %These two nonlinear effects
together create a large distortion in both the amplitude and phase
of the ringdown gravitational waveform. Surprisingly, despite these
nonlinear effects creating significant deviations in the nonlinear
waveform, we show that a linear quasinormal mode model still
performs quite well from close to the peak amplitude onwards.
black hole mass and spin of <math
display="inline"><mo>∼</mo><mn>5</mn><mo>%</mo></math>, which is
reasonable for a remnant formed in an astrophysical merger, we find
that nonlinear distortions to the complex amplitudes of some
quasinormal modes can be as large as <math
display="inline"><mo>∼</mo><mn>50</mn><mo>%</mo></math> at the peak
of the waveform. Furthermore, the change in the mass and spin
results in a drift in the quasinormal mode frequencies, which for
large amplitude perturbations causes the nonlinear waveform to
rapidly dephase with respect to its linear counterpart.
Surprisingly, despite these nonlinear effects creating significant
deviations in the nonlinear waveform, we show that a linear
quasinormal mode model still performs quite well from close to the
peak amplitude onward. Comparing the quality of quasinormal mode
fits for the linear and nonlinear waveforms, we show that the main
obstruction to measuring high-<math
display="inline"><mi>n</mi></math> overtones is the transient part
of the waveform, already present at the linear level.
---

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