Nonlinear Ringdown at the Black Hole Horizon

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

Autoren

  • Neev Khera
  • Ariadna Ribes Metidieri
  • Béatrice Bonga
  • Xisco Jiménez Forteza
  • Badri Krishnan
  • Eric Poisson
  • Daniel Pook-Kolb
  • Erik Schnetter
  • Huan Yang

Organisationseinheiten

Externe Organisationen

  • Perimeter Institute for Theoretical Physics
  • Nationaal instituut voor subatomaire fysica (Nikhef)
  • Radboud Universität Nijmegen (RU)
  • University of Guelph
  • University of Waterloo
  • Max-Planck-Institut für Gravitationsphysik (Albert-Einstein-Institut)
  • Utrecht University
  • Louisiana State University
Forschungs-netzwerk anzeigen

Details

OriginalspracheEnglisch
Aufsatznummer231401
Seitenumfang7
FachzeitschriftPhysical review letters
Jahrgang131
Ausgabenummer23
PublikationsstatusVeröffentlicht - 6 Dez. 2023

Abstract

The gravitational waves emitted by a perturbed black hole ringing down are well described by damped sinusoids, whose frequencies are those of quasinormal modes. Typically, first-order black hole perturbation theory is used to calculate these frequencies. Recently, it was shown that second-order effects are necessary in binary black hole merger simulations to model the gravitational-wave signal observed by a distant observer. Here, we show that the horizon of a newly formed black hole after the head-on collision of two black holes also shows evidence of nonlinear modes. Specifically, we identify one quadratic mode for the l=2 shear data, and two quadratic ones for the l=4, 6 data in simulations with varying mass ratio and boost parameter. The quadratic mode amplitudes display a quadratic relationship with the amplitudes of the linear modes that generate them.

ASJC Scopus Sachgebiete

Zitieren

Nonlinear Ringdown at the Black Hole Horizon. / Khera, Neev; Ribes Metidieri, Ariadna; Bonga, Béatrice et al.
in: Physical review letters, Jahrgang 131, Nr. 23, 231401, 06.12.2023.

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

Khera, N, Ribes Metidieri, A, Bonga, B, Jiménez Forteza, X, Krishnan, B, Poisson, E, Pook-Kolb, D, Schnetter, E & Yang, H 2023, 'Nonlinear Ringdown at the Black Hole Horizon', Physical review letters, Jg. 131, Nr. 23, 231401. https://doi.org/10.1103/PhysRevLett.131.231401
Khera, N., Ribes Metidieri, A., Bonga, B., Jiménez Forteza, X., Krishnan, B., Poisson, E., Pook-Kolb, D., Schnetter, E., & Yang, H. (2023). Nonlinear Ringdown at the Black Hole Horizon. Physical review letters, 131(23), Artikel 231401. https://doi.org/10.1103/PhysRevLett.131.231401
Khera N, Ribes Metidieri A, Bonga B, Jiménez Forteza X, Krishnan B, Poisson E et al. Nonlinear Ringdown at the Black Hole Horizon. Physical review letters. 2023 Dez 6;131(23):231401. doi: 10.1103/PhysRevLett.131.231401
Khera, Neev ; Ribes Metidieri, Ariadna ; Bonga, Béatrice et al. / Nonlinear Ringdown at the Black Hole Horizon. in: Physical review letters. 2023 ; Jahrgang 131, Nr. 23.
Download
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abstract = "The gravitational waves emitted by a perturbed black hole ringing down are well described by damped sinusoids, whose frequencies are those of quasinormal modes. Typically, first-order black hole perturbation theory is used to calculate these frequencies. Recently, it was shown that second-order effects are necessary in binary black hole merger simulations to model the gravitational-wave signal observed by a distant observer. Here, we show that the horizon of a newly formed black hole after the head-on collision of two black holes also shows evidence of nonlinear modes. Specifically, we identify one quadratic mode for the l=2 shear data, and two quadratic ones for the l=4, 6 data in simulations with varying mass ratio and boost parameter. The quadratic mode amplitudes display a quadratic relationship with the amplitudes of the linear modes that generate them.",
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AU - Jiménez Forteza, Xisco

AU - Krishnan, Badri

AU - Poisson, Eric

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N1 - Funding Information: The authors are grateful to Mark Ho-Yeuk Cheung, Thomas Helfer, and Emanuele Berti for useful discussions on the GRChombo head-on data, and to Gregorio Carullo for his useful comments on the manuscript. N. K., E. P., and H. Y. are supported by the Natural Science and Engineering Council of Canada. E. S. and H. Y. are supported by Perimeter Institute for Theoretical Physics. Research at Perimeter Institute is supported in part by the Government of Canada through the Department of Innovation, Science and Economic Development Canada and by the Province of Ontario through the Ministry of Colleges and Universities.

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