- Open Access
Laying the foundation of the effective-one-body waveform models SEOBNRv5: Improved accuracy and efficiency for spinning nonprecessing binary black holes
Phys. Rev. D 108, 124035 – Published 15 December, 2023
DOI: https://doi.org/10.1103/PhysRevD.108.124035
Abstract
We present SEOBNRv5HM, a more accurate and faster inspiral-merger-ringdown gravitational waveform model for quasicircular, spinning, nonprecessing binary black holes within the effective-one-body (EOB) formalism. Compared to its predecessor, SEOBNRv4HM, the waveform model (i) incorporates recent high-order post-Newtonian results in the inspiral, with improved resummations, (ii) includes the gravitational modes , in addition to the (2,2), (3,3), (2,1), (4,4), (5,5) modes already implemented in SEOBNRv4HM, (iii) is calibrated to larger mass ratios and spins using a catalog of 442 numerical-relativity (NR) simulations and 13 additional waveforms from black-hole perturbation theory, and (iv) incorporates information from second-order gravitational self-force in the nonspinning modes and radiation-reaction force. Computing the unfaithfulness against NR simulations, we find that for the dominant (2,2) mode the maximum unfaithfulness in the total mass range is below for 90% of the cases (38% for SEOBNRv4HM). When including all modes up to we find 98% (49%) of the cases with unfaithfulness below (), while these numbers reduce to 88% (5%) when using SEOBNRv4HM. Furthermore, the model shows improved agreement with NR in other dynamical quantities (e.g., the angular momentum flux and binding energy), providing a powerful check of its physical robustness. We implemented the waveform model in a high-performance python package (pyseobnr), which leads to evaluation times faster than SEOBNRv4HM by a factor of 10 to 50, depending on the configuration, and provides the flexibility to easily include spin-precession and eccentric effects, thus making it the starting point for a new generation of EOBNR waveform models (SEOBNRv5) to be employed for upcoming observing runs of the LIGO-Virgo-KAGRA detectors.
Physics Subject Headings (PhySH)
See Also
Theoretical groundwork supporting the precessing-spin two-body dynamics of the effective-one-body waveform models SEOBNRv5
Next generation of accurate and efficient multipolar precessing-spin effective-one-body waveforms for binary black holes
Enhancing the SEOBNRv5 effective-one-body waveform model with second-order gravitational self-force fluxes
Article Text
References (223)
- B. P. Abbott et al. (LIGO Scientific and Virgo Collaborations), Observation of gravitational waves from a binary black hole merger, Phys. Rev. Lett. 116, 061102 (2016).
- B. P. Abbott et al. (LIGO Scientific and Virgo Collaborations), GWTC-1: A gravitational-wave transient catalog of compact binary mergers observed by LIGO and Virgo during the first and second observing runs, Phys. Rev. X 9, 031040 (2019).
- T. Venumadhav, B. Zackay, J. Roulet, L. Dai, and M. Zaldarriaga, New binary black hole mergers in the second observing run of Advanced LIGO and Advanced Virgo, Phys. Rev. D 101, 083030 (2020).
- R. Abbott et al. (LIGO Scientific and Virgo Collaborations), GWTC-2: Compact binary coalescences observed by LIGO and Virgo during the first half of the third observing run, Phys. Rev. X 11, 021053 (2021).
- R. Abbott et al. (LIGO Scientific and Virgo Collaborations), GWTC-2.1: Deep extended catalog of compact binary coalescences observed by LIGO and Virgo during the first half of the third observing run, arXiv:2108.01045 [Phys. Rev. D (to be published)].
- R. Abbott et al. (LIGO Scientific, Virgo, and KAGRA Collaborations), GWTC-3: Compact binary coalescences observed by LIGO and Virgo during the second part of the third observing run, Phys. Rev. X 13, 041039 (2023).
- A. H. Nitz, C. D. Capano, S. Kumar, Y.-F. Wang, S. Kastha, M. Schäfer, R. Dhurkunde, and M. Cabero, 3-OGC: Catalog of gravitational waves from compact-binary mergers, Astrophys. J. 922, 76 (2021).
- S. Olsen, T. Venumadhav, J. Mushkin, J. Roulet, B. Zackay, and M. Zaldarriaga, New binary black hole mergers in the LIGO-Virgo O3a data, Phys. Rev. D 106, 043009 (2022).
- J. Aasi et al. (LIGO Scientific Collaboration), Advanced LIGO, Classical Quantum Gravity 32, 074001 (2015).
- F. Acernese et al. (Virgo Collaboration), Advanced Virgo: A second-generation interferometric gravitational wave detector, Classical Quantum Gravity 32, 024001 (2015).
- A. Buikema et al. (aLIGO Collaboration), Sensitivity and performance of the Advanced LIGO detectors in the third observing run, Phys. Rev. D 102, 062003 (2020).
- M. Tse et al., Quantum-enhanced Advanced LIGO detectors in the era of gravitational-wave astronomy, Phys. Rev. Lett. 123, 231107 (2019).
- F. Acernese et al. (Virgo Collaboration), Increasing the astrophysical reach of the Advanced Virgo detector via the application of squeezed vacuum states of light, Phys. Rev. Lett. 123, 231108 (2019).
- M. Punturo et al., The Einstein Telescope: A third-generation gravitational wave observatory, Classical Quantum Gravity 27, 194002 (2010).
- D. Reitze et al., Cosmic Explorer: The U.S. contribution to gravitational-wave astronomy beyond LIGO, Bull. Am. Astron. Soc. 51, 035 (2019).
- M. Evans et al., A horizon study for cosmic explorer: Science, observatories, and community, arXiv:2109.09882.
- P. Amaro-Seoane, H. Audley, S. Babak, J. Baker, E. Barausse, P. Bender, E. Berti, P. Binetruy, M. Born, D. Bortoluzzi et al., Laser interferometer space antenna, arXiv:1702.00786.
- F. Pretorius, Evolution of binary black hole spacetimes, Phys. Rev. Lett. 95, 121101 (2005).
- M. Campanelli, C. O. Lousto, P. Marronetti, and Y. Zlochower, Accurate evolutions of orbiting black-hole binaries without excision, Phys. Rev. Lett. 96, 111101 (2006).
- J. G. Baker, J. Centrella, D.-I. Choi, M. Koppitz, and J. van Meter, Gravitational wave extraction from an inspiraling configuration of merging black holes, Phys. Rev. Lett. 96, 111102 (2006).
- J. Blackman, S. E. Field, C. R. Galley, B. Szilágyi, M. A. Scheel, M. Tiglio, and D. A. Hemberger, Fast and accurate prediction of numerical relativity waveforms from binary black hole coalescences using surrogate models, Phys. Rev. Lett. 115, 121102 (2015).
- J. Blackman, S. E. Field, M. A. Scheel, C. R. Galley, D. A. Hemberger, P. Schmidt, and R. Smith, A surrogate model of gravitational waveforms from numerical relativity simulations of precessing binary black hole mergers, Phys. Rev. D 95, 104023 (2017).
- J. Blackman, S. E. Field, M. A. Scheel, C. R. Galley, C. D. Ott, M. Boyle, L. E. Kidder, H. P. Pfeiffer, and B. Szilágyi, Numerical relativity waveform surrogate model for generically precessing binary black hole mergers, Phys. Rev. D 96, 024058 (2017).
- V. Varma, S. E. Field, M. A. Scheel, J. Blackman, L. E. Kidder, and H. P. Pfeiffer, Surrogate model of hybridized numerical relativity binary black hole waveforms, Phys. Rev. D 99, 064045 (2019).
- V. Varma, S. E. Field, M. A. Scheel, J. Blackman, D. Gerosa, L. C. Stein, L. E. Kidder, and H. P. Pfeiffer, Surrogate models for precessing binary black hole simulations with unequal masses, Phys. Rev. Res. 1, 033015 (2019).
- D. Williams, I. S. Heng, J. Gair, J. A. Clark, and B. Khamesra, Precessing numerical relativity waveform surrogate model for binary black holes: A Gaussian process regression approach, Phys. Rev. D 101, 063011 (2020).
- N. E. M. Rifat, S. E. Field, G. Khanna, and V. Varma, Surrogate model for gravitational wave signals from comparable and large-mass-ratio black hole binaries, Phys. Rev. D 101, 081502 (2020).
- T. Islam, V. Varma, J. Lodman, S. E. Field, G. Khanna, M. A. Scheel, H. P. Pfeiffer, D. Gerosa, and L. E. Kidder, Eccentric binary black hole surrogate models for the gravitational waveform and remnant properties: Comparable mass, nonspinning case, Phys. Rev. D 103, 064022 (2021).
- T. Islam, S. E. Field, S. A. Hughes, G. Khanna, V. Varma, M. Giesler, M. A. Scheel, L. E. Kidder, and H. P. Pfeiffer, Surrogate model for gravitational wave signals from nonspinning, comparable-to large-mass-ratio black hole binaries built on black hole perturbation theory waveforms calibrated to numerical relativity, Phys. Rev. D 106, 104025 (2022).
- J. Yoo, V. Varma, M. Giesler, M. A. Scheel, C.-J. Haster, H. P. Pfeiffer, L. E. Kidder, and M. Boyle, Targeted large mass ratio numerical relativity surrogate waveform model for GW190814, Phys. Rev. D 106, 044001 (2022).
- Y. Pan, A. Buonanno, J. G. Baker, J. Centrella, B. J. Kelly, S. T. McWilliams, F. Pretorius, and J. R. van Meter, A data-analysis driven comparison of analytic and numerical coalescing binary waveforms: Nonspinning case, Phys. Rev. D 77, 024014 (2008).
- P. Ajith et al., Phenomenological template family for black-hole coalescence waveforms, Classical Quantum Gravity 24, S689 (2007).
- P. Ajith et al., Inspiral-merger-ringdown waveforms for black-hole binaries with nonprecessing spins, Phys. Rev. Lett. 106, 241101 (2011).
- L. Santamaria et al., Matching post-Newtonian and numerical relativity waveforms: Systematic errors and a new phenomenological model for nonprecessing black hole binaries, Phys. Rev. D 82, 064016 (2010).
- M. Hannam, P. Schmidt, A. Bohé, L. Haegel, S. Husa, F. Ohme, G. Pratten, and M. Pürrer, Simple model of complete precessing black-hole-binary gravitational waveforms, Phys. Rev. Lett. 113, 151101 (2014).
- S. Husa, S. Khan, M. Hannam, M. Pürrer, F. Ohme, X. Jiménez Forteza, and A. Bohé, Frequency-domain gravitational waves from nonprecessing black-hole binaries. I. New numerical waveforms and anatomy of the signal, Phys. Rev. D 93, 044006 (2016).
- S. Khan, S. Husa, M. Hannam, F. Ohme, M. Pürrer, X. Jiménez Forteza, and A. Bohé, Frequency-domain gravitational waves from nonprecessing black-hole binaries. II. A phenomenological model for the advanced detector era, Phys. Rev. D 93, 044007 (2016).
- T. Dietrich, S. Bernuzzi, and W. Tichy, Closed-form tidal approximants for binary neutron star gravitational waveforms constructed from high-resolution numerical relativity simulations, Phys. Rev. D 96, 121501 (2017).
- L. London, S. Khan, E. Fauchon-Jones, C. García, M. Hannam, S. Husa, X. Jiménez-Forteza, C. Kalaghatgi, F. Ohme, and F. Pannarale, First higher-multipole model of gravitational waves from spinning and coalescing black-hole binaries, Phys. Rev. Lett. 120, 161102 (2018).
- S. Khan, K. Chatziioannou, M. Hannam, and F. Ohme, Phenomenological model for the gravitational-wave signal from precessing binary black holes with two-spin effects, Phys. Rev. D 100, 024059 (2019).
- S. Khan, F. Ohme, K. Chatziioannou, and M. Hannam, Including higher order multipoles in gravitational-wave models for precessing binary black holes, Phys. Rev. D 101, 024056 (2020).
- T. Dietrich, A. Samajdar, S. Khan, N. K. Johnson-McDaniel, R. Dudi, and W. Tichy, Improving the NRTidal model for binary neutron star systems, Phys. Rev. D 100, 044003 (2019).
- J. E. Thompson, E. Fauchon-Jones, S. Khan, E. Nitoglia, F. Pannarale, T. Dietrich, and M. Hannam, Modeling the gravitational wave signature of neutron star black hole coalescences, Phys. Rev. D 101, 124059 (2020).
- G. Pratten, S. Husa, C. Garcia-Quiros, M. Colleoni, A. Ramos-Buades, H. Estelles, and R. Jaume, Setting the cornerstone for a family of models for gravitational waves from compact binaries: The dominant harmonic for nonprecessing quasicircular black holes, Phys. Rev. D 102, 064001 (2020).
- G. Pratten et al., Computationally efficient models for the dominant and subdominant harmonic modes of precessing binary black holes, Phys. Rev. D 103, 104056 (2021).
- C. García-Quirós, M. Colleoni, S. Husa, H. Estellés, G. Pratten, A. Ramos-Buades, M. Mateu-Lucena, and R. Jaume, Multimode frequency-domain model for the gravitational wave signal from nonprecessing black-hole binaries, Phys. Rev. D 102, 064002 (2020).
- H. Estellés, A. Ramos-Buades, S. Husa, C. García-Quirós, M. Colleoni, L. Haegel, and R. Jaume, Phenomenological time domain model for dominant quadrupole gravitational wave signal of coalescing binary black holes, Phys. Rev. D 103, 124060 (2021).
- H. Estellés, S. Husa, M. Colleoni, D. Keitel, M. Mateu-Lucena, C. García-Quirós, A. Ramos-Buades, and A. Borchers, Time-domain phenomenological model of gravitational-wave subdominant harmonics for quasicircular nonprecessing binary black hole coalescences, Phys. Rev. D 105, 084039 (2022).
- H. Estellés, M. Colleoni, C. García-Quirós, S. Husa, D. Keitel, M. Mateu-Lucena, M. d. L. Planas, and A. Ramos-Buades, New twists in compact binary waveform modeling: A fast time-domain model for precession, Phys. Rev. D 105, 084040 (2022).
- E. Hamilton, L. London, J. E. Thompson, E. Fauchon-Jones, M. Hannam, C. Kalaghatgi, S. Khan, F. Pannarale, and A. Vano-Vinuales, Model of gravitational waves from precessing black-hole binaries through merger and ringdown, Phys. Rev. D 104, 124027 (2021).
- A. Buonanno and T. Damour, Effective one-body approach to general relativistic two-body dynamics, Phys. Rev. D 59, 084006 (1999).
- A. Buonanno and T. Damour, Transition from inspiral to plunge in binary black hole coalescences, Phys. Rev. D 62, 064015 (2000).
- T. Damour, P. Jaranowski, and G. Schaefer, On the determination of the last stable orbit for circular general relativistic binaries at the third post-Newtonian approximation, Phys. Rev. D 62, 084011 (2000).
- T. Damour, Coalescence of two spinning black holes: An effective one-body approach, Phys. Rev. D 64, 124013 (2001).
- A. Buonanno, Y. Chen, and T. Damour, Transition from inspiral to plunge in precessing binaries of spinning black holes, Phys. Rev. D 74, 104005 (2006).
- A. Buonanno, G. B. Cook, and F. Pretorius, Inspiral, merger and ring-down of equal-mass black-hole binaries, Phys. Rev. D 75, 124018 (2007).
- A. Buonanno, Y. Pan, J. G. Baker, J. Centrella, B. J. Kelly, S. T. McWilliams, and J. R. van Meter, Toward faithful templates for nonspinning binary black holes using the effective-one-body approach, Phys. Rev. D 76, 104049 (2007).
- T. Damour and A. Nagar, Comparing effective-one-body gravitational waveforms to accurate numerical data, Phys. Rev. D 77, 024043 (2008).
- T. Damour, B. R. Iyer, and A. Nagar, Improved resummation of post-Newtonian multipolar waveforms from circularized compact binaries, Phys. Rev. D 79, 064004 (2009).
- A. Buonanno, Y. Pan, H. P. Pfeiffer, M. A. Scheel, L. T. Buchman, and L. E. Kidder, Effective-one-body waveforms calibrated to numerical relativity simulations: Coalescence of nonspinning, equal-mass black holes, Phys. Rev. D 79, 124028 (2009).
- Y. Pan, A. Buonanno, M. Boyle, L. T. Buchman, L. E. Kidder, H. P. Pfeiffer, and M. A. Scheel, Inspiral-merger-ringdown multipolar waveforms of nonspinning black-hole binaries using the effective-one-body formalism, Phys. Rev. D 84, 124052 (2011).
- T. Damour, A. Nagar, and S. Bernuzzi, Improved effective-one-body description of coalescing nonspinning black-hole binaries and its numerical-relativity completion, Phys. Rev. D 87, 084035 (2013).
- T. Damour, P. Jaranowski, and G. Schäfer, Fourth post-Newtonian effective one-body dynamics, Phys. Rev. D 91, 084024 (2015).
- A. Nagar, G. Pratten, G. Riemenschneider, and R. Gamba, Multipolar effective one body model for nonspinning black hole binaries, Phys. Rev. D 101, 024041 (2020).
- T. Damour, A. Nagar, E. N. Dorband, D. Pollney, and L. Rezzolla, Faithful effective-one-body waveforms of equal-mass coalescing black-hole binaries, Phys. Rev. D 77, 084017 (2008).
- T. Damour, P. Jaranowski, and G. Schaefer, Effective one body approach to the dynamics of two spinning black holes with next-to-leading order spin-orbit coupling, Phys. Rev. D 78, 024009 (2008).
- Y. Pan, A. Buonanno, L. T. Buchman, T. Chu, L. E. Kidder, H. P. Pfeiffer, and M. A. Scheel, Effective-one-body waveforms calibrated to numerical relativity simulations: Coalescence of nonprecessing, spinning, equal-mass black holes, Phys. Rev. D 81, 084041 (2010).
- T. Damour, A. Nagar, M. Hannam, S. Husa, and B. Bruegmann, Accurate effective-one-body waveforms of inspiralling and coalescing black-hole binaries, Phys. Rev. D 78, 044039 (2008).
- E. Barausse and A. Buonanno, An improved effective-one-body Hamiltonian for spinning black-hole binaries, Phys. Rev. D 81, 084024 (2010).
- E. Barausse and A. Buonanno, Extending the effective-one-body Hamiltonian of black-hole binaries to include next-to-next-to-leading spin-orbit couplings, Phys. Rev. D 84, 104027 (2011).
- A. Nagar, Effective one-body Hamiltonian of two spinning black-holes with next-to-next-to-leading order spin-orbit coupling, Phys. Rev. D 84, 084028 (2011); 88, 089901(E) (2013).
- T. Damour and A. Nagar, New effective-one-body description of coalescing nonprecessing spinning black-hole binaries, Phys. Rev. D 90, 044018 (2014).
- S. Balmelli and T. Damour, New effective-one-body Hamiltonian with next-to-leading order spin-spin coupling, Phys. Rev. D 92, 124022 (2015).
- M. Khalil, J. Steinhoff, J. Vines, and A. Buonanno, Fourth post-Newtonian effective-one-body Hamiltonians with generic spins, Phys. Rev. D 101, 104034 (2020).
- A. Taracchini, Y. Pan, A. Buonanno, E. Barausse, M. Boyle, T. Chu, G. Lovelace, H. P. Pfeiffer, and M. A. Scheel, Prototype effective-one-body model for nonprecessing spinning inspiral-merger-ringdown waveforms, Phys. Rev. D 86, 024011 (2012).
- A. Taracchini et al., Effective-one-body model for black-hole binaries with generic mass ratios and spins, Phys. Rev. D 89, 061502 (2014).
- A. Bohé et al., Improved effective-one-body model of spinning, nonprecessing binary black holes for the era of gravitational-wave astrophysics with advanced detectors, Phys. Rev. D 95, 044028 (2017).
- R. Cotesta, A. Buonanno, A. Bohé, A. Taracchini, I. Hinder, and S. Ossokine, Enriching the symphony of gravitational waves from binary black holes by tuning higher harmonics, Phys. Rev. D 98, 084028 (2018).
- Y. Pan, A. Buonanno, A. Taracchini, L. E. Kidder, A. H. Mroué, H. P. Pfeiffer, M. A. Scheel, and B. Szilágyi, Inspiral-merger-ringdown waveforms of spinning, precessing black-hole binaries in the effective-one-body formalism, Phys. Rev. D 89, 084006 (2014).
- S. Babak, A. Taracchini, and A. Buonanno, Validating the effective-one-body model of spinning, precessing binary black holes against numerical relativity, Phys. Rev. D 95, 024010 (2017).
- S. Ossokine et al., Multipolar effective-one-body waveforms for precessing binary black holes: Construction and validation, Phys. Rev. D 102, 044055 (2020).
- A. Nagar, F. Messina, P. Rettegno, D. Bini, T. Damour, A. Geralico, S. Akcay, and S. Bernuzzi, Nonlinear-in-spin effects in effective-one-body waveform models of spin-aligned, inspiralling, neutron star binaries, Phys. Rev. D 99, 044007 (2019).
- A. Nagar et al., Time-domain effective-one-body gravitational waveforms for coalescing compact binaries with nonprecessing spins, tides and self-spin effects, Phys. Rev. D 98, 104052 (2018).
- S. Akcay, R. Gamba, and S. Bernuzzi, Hybrid post-Newtonian effective-one-body scheme for spin-precessing compact-binary waveforms up to merger, Phys. Rev. D 103, 024014 (2021).
- R. Gamba, S. Akçay, S. Bernuzzi, and J. Williams, Effective-one-body waveforms for precessing coalescing compact binaries with post-Newtonian twist, Phys. Rev. D 106, 024020 (2022).
- D. Bini and T. Damour, Gravitational radiation reaction along general orbits in the effective one-body formalism, Phys. Rev. D 86, 124012 (2012).
- T. Hinderer and S. Babak, Foundations of an effective-one-body model for coalescing binaries on eccentric orbits, Phys. Rev. D 96, 104048 (2017).
- D. Chiaramello and A. Nagar, Faithful analytical effective-one-body waveform model for spin-aligned, moderately eccentric, coalescing black hole binaries, Phys. Rev. D 101, 101501 (2020).
- A. Nagar, A. Bonino, and P. Rettegno, Effective one-body multipolar waveform model for spin-aligned, quasicircular, eccentric, hyperbolic black hole binaries, Phys. Rev. D 103, 104021 (2021).
- M. Khalil, A. Buonanno, J. Steinhoff, and J. Vines, Radiation-reaction force and multipolar waveforms for eccentric, spin-aligned binaries in the effective-one-body formalism, Phys. Rev. D 104, 024046 (2021).
- A. Ramos-Buades, A. Buonanno, M. Khalil, and S. Ossokine, Effective-one-body multipolar waveforms for eccentric binary black holes with nonprecessing spins, Phys. Rev. D 105, 044035 (2022).
- S. Albanesi, A. Placidi, A. Nagar, M. Orselli, and S. Bernuzzi, New avenue for accurate analytical waveforms and fluxes for eccentric compact binaries, Phys. Rev. D 105, L121503 (2022).
- S. Bernuzzi, A. Nagar, T. Dietrich, and T. Damour, Modeling the dynamics of tidally interacting binary neutron stars up to the merger, Phys. Rev. Lett. 114, 161103 (2015).
- T. Hinderer et al., Effects of neutron-star dynamic tides on gravitational waveforms within the effective-one-body approach, Phys. Rev. Lett. 116, 181101 (2016).
- J. Steinhoff, T. Hinderer, A. Buonanno, and A. Taracchini, Dynamical tides in general relativity: Effective action and effective-one-body Hamiltonian, Phys. Rev. D 94, 104028 (2016).
- S. Akcay, S. Bernuzzi, F. Messina, A. Nagar, N. Ortiz, and P. Rettegno, Effective-one-body multipolar waveform for tidally interacting binary neutron stars up to merger, Phys. Rev. D 99, 044051 (2019).
- J. Steinhoff, T. Hinderer, T. Dietrich, and F. Foucart, Spin effects on neutron star fundamental-mode dynamical tides: Phenomenology and comparison to numerical simulations, Phys. Rev. Res. 3, 033129 (2021).
- A. Matas et al., Aligned-spin neutron-star–black-hole waveform model based on the effective-one-body approach and numerical-relativity simulations, Phys. Rev. D 102, 043023 (2020).
- A. Gonzalez, R. Gamba, M. Breschi, F. Zappa, G. Carullo, S. Bernuzzi, and A. Nagar, Numerical-relativity-informed effective-one-body model for black-hole-neutron-star mergers with higher modes and spin precession, Phys. Rev. D 107, 084026 (2023).
- S. E. Field, C. R. Galley, J. S. Hesthaven, J. Kaye, and M. Tiglio, Fast prediction and evaluation of gravitational waveforms using surrogate models, Phys. Rev. X 4, 031006 (2014).
- M. Pürrer, Frequency domain reduced order models for gravitational waves from aligned-spin compact binaries, Classical Quantum Gravity 31, 195010 (2014).
- M. Pürrer, Frequency domain reduced order model of aligned-spin effective-one-body waveforms with generic mass-ratios and spins, Phys. Rev. D 93, 064041 (2016).
- B. D. Lackey, S. Bernuzzi, C. R. Galley, J. Meidam, and C. Van Den Broeck, Effective-one-body waveforms for binary neutron stars using surrogate models, Phys. Rev. D 95, 104036 (2017).
- B. D. Lackey, M. Pürrer, A. Taracchini, and S. Marsat, Surrogate model for an aligned-spin effective one body waveform model of binary neutron star inspirals using Gaussian process regression, Phys. Rev. D 100, 024002 (2019).
- R. Cotesta, S. Marsat, and M. Pürrer, Frequency domain reduced order model of aligned-spin effective-one-body waveforms with higher-order modes, Phys. Rev. D 101, 124040 (2020).
- B. Gadre, M. Pürrer, S. E. Field, S. Ossokine, and V. Varma, A fully precessing higher-mode surrogate model of effective-one-body waveforms, arXiv:2203.00381.
- J. Tissino, G. Carullo, M. Breschi, R. Gamba, S. Schmidt, and S. Bernuzzi, Combining effective-one-body accuracy and reduced-order-quadrature speed for binary neutron star merger parameter estimation with machine learning, Phys. Rev. D 107, 084037 (2023).
- S. Khan and R. Green, Gravitational-wave surrogate models powered by artificial neural networks, Phys. Rev. D 103, 064015 (2021).
- L. M. Thomas, G. Pratten, and P. Schmidt, Accelerating multimodal gravitational waveforms from precessing compact binaries with artificial neural networks, Phys. Rev. D 106, 104029 (2022).
- M. Dax, S. R. Green, J. Gair, J. H. Macke, A. Buonanno, and B. Schölkopf, Real-time gravitational wave science with neural posterior estimation, Phys. Rev. Lett. 127, 241103 (2021).
- M. Dax, S. R. Green, J. Gair, M. Pürrer, J. Wildberger, J. H. Macke, A. Buonanno, and B. Schölkopf, Neural importance sampling for rapid and reliable gravitational-wave inference, Phys. Rev. Lett. 130, 171403 (2023).
- D. P. Mihaylov, S. Ossokine, A. Buonanno, and A. Ghosh, Fast post-adiabatic waveforms in the time domain: Applications to compact binary coalescences in LIGO and Virgo, Phys. Rev. D 104, 124087 (2021).
- A. Nagar, G. Riemenschneider, G. Pratten, P. Rettegno, and F. Messina, Multipolar effective one body waveform model for spin-aligned black hole binaries, Phys. Rev. D 102, 024077 (2020).
- G. Riemenschneider, P. Rettegno, M. Breschi, A. Albertini, R. Gamba, S. Bernuzzi, and A. Nagar, Assessment of consistent next-to-quasicircular corrections and postadiabatic approximation in effective-one-body multipolar waveforms for binary black hole coalescences, Phys. Rev. D 104, 104045 (2021).
- https://observing.docs.ligo.org/plan/ (accessed: 2023-02-25).
- T. Akutsu et al. (KAGRA Collaboration), Overview of KAGRA: Detector design and construction history, Prog. Theor. Exp. Phys. 2021, 05A101 (2021).
- G. Pratten, P. Schmidt, R. Buscicchio, and L. M. Thomas, Measuring precession in asymmetric compact binaries, Phys. Rev. Res. 2, 043096 (2020).
- M. Colleoni, M. Mateu-Lucena, H. Estellés, C. García-Quirós, D. Keitel, G. Pratten, A. Ramos-Buades, and S. Husa, Towards the routine use of subdominant harmonics in gravitational-wave inference: Reanalysis of GW190412 with generation X waveform models, Phys. Rev. D 103, 024029 (2021).
- T. Damour, Gravitational scattering, post-Minkowskian approximation and effective one-body theory, Phys. Rev. D 94, 104015 (2016).
- T. Damour, High-energy gravitational scattering and the general relativistic two-body problem, Phys. Rev. D 97, 044038 (2018).
- A. Antonelli, A. Buonanno, J. Steinhoff, M. van de Meent, and J. Vines, Energetics of two-body Hamiltonians in post-Minkowskian gravity, Phys. Rev. D 99, 104004 (2019).
- P. H. Damgaard and P. Vanhove, Remodeling the effective one-body formalism in post-Minkowskian gravity, Phys. Rev. D 104, 104029 (2021).
- M. Khalil, A. Buonanno, J. Steinhoff, and J. Vines, Energetics and scattering of gravitational two-body systems at fourth post-Minkowskian order, Phys. Rev. D 106, 024042 (2022).
- T. Damour and P. Rettegno, Strong-field scattering of two black holes: Numerical relativity meets post-Minkowskian gravity, Phys. Rev. D 107, 064051 (2023).
- M. van de Meent, A. Buonanno, D. P. Mihaylov, S. Ossokine, L. Pompili, N. Warburton, A. Pound, B. Wardell, L. Durkan, and J. Miller, this issue, Enhancing the SEOBNRv5 effective-one-body waveform model with second-order gravitational self-force fluxes, Phys. Rev. D 108, 124038 (2023).
- M. Khalil, A. Buonanno, H. Estellés, D. P. Mihaylov, S. Ossokine, L. Pompili, and A. Ramos-Buades, following paper, Theoretical groundwork supporting the precessing-spin two-body dynamics of the effective-one-body waveform models SEOBNRv5, Phys. Rev. D 108, 124036 (2023).
- Q. Henry, S. Marsat, and M. Khalil, Spin contributions to the gravitational-waveform modes for spin-aligned binaries at the 3.5PN order, Phys. Rev. D 106, 124018 (2022).
- N. Warburton, A. Pound, B. Wardell, J. Miller, and L. Durkan, Gravitational-wave energy flux for compact binaries through second order in the mass ratio, Phys. Rev. Lett. 127, 151102 (2021).
- B. Wardell, A. Pound, N. Warburton, J. Miller, L. Durkan, and A. Le Tiec, Gravitational waveforms for compact binaries from second-order self-force theory, Phys. Rev. Lett. 130, 241402 (2023).
- http://www.black-holes.org/waveforms.
- M. Boyle et al., The SXS Collaboration catalog of binary black hole simulations, Classical Quantum Gravity 36, 195006 (2019).
- T. Chu, H. Fong, P. Kumar, H. P. Pfeiffer, M. Boyle, D. A. Hemberger, L. E. Kidder, M. A. Scheel, and B. Szilagyi, On the accuracy and precision of numerical waveforms: Effect of waveform extraction methodology, Classical Quantum Gravity 33, 165001 (2016).
- D. A. Hemberger, G. Lovelace, T. J. Loredo, L. E. Kidder, M. A. Scheel, B. Szilagyi, N. W. Taylor, and S. A. Teukolsky, Final spin and radiated energy in numerical simulations of binary black holes with equal masses and equal, aligned or anti-aligned spins, Phys. Rev. D 88, 064014 (2013).
- M. A. Scheel, M. Giesler, D. A. Hemberger, G. Lovelace, K. Kuper, M. Boyle, B. Szilagyi, and L. E. Kidder, Improved methods for simulating nearly extremal binary black holes, Classical Quantum Gravity 32, 105009 (2015).
- G. Lovelace et al., Nearly extremal apparent horizons in simulations of merging black holes, Classical Quantum Gravity 32, 065007 (2015).
- B. P. Abbott et al. (Virgo and LIGO Scientific Collaborations), Directly comparing GW150914 with numerical solutions of Einstein’s equations for binary black hole coalescence, Phys. Rev. D 94, 064035 (2016).
- G. Lovelace et al., Modeling the source of GW150914 with targeted numerical-relativity simulations, Classical Quantum Gravity 33, 244002 (2016).
- B. P. Abbott et al. (Virgo and LIGO Scientific Collaborations), GW151226: Observation of gravitational waves from a 22-solar-mass binary black hole coalescence, Phys. Rev. Lett. 116, 241103 (2016).
- P. Kumar, K. Barkett, S. Bhagwat, N. Afshari, D. A. Brown, G. Lovelace, M. A. Scheel, and B. Szilagyi, Accuracy and precision of gravitational-wave models of inspiraling neutron star-black hole binaries with spin: Comparison with matter-free numerical relativity in the low-frequency regime, Phys. Rev. D 92, 102001 (2015).
- A. H. Mroue et al., Catalog of 174 binary black hole simulations for gravitational wave astronomy, Phys. Rev. Lett. 111, 241104 (2013).
- R. Haas et al., The einstein toolkit (2022), to find out more, visit http://einsteintoolkit.org.
- E. Barausse, A. Buonanno, S. A. Hughes, G. Khanna, S. O’Sullivan, and Y. Pan, Modeling multipolar gravitational-wave emission from small mass-ratio mergers, Phys. Rev. D 85, 024046 (2012).
- A. Taracchini, A. Buonanno, G. Khanna, and S. A. Hughes, Small mass plunging into a Kerr black hole: Anatomy of the inspiral-merger-ringdown waveforms, Phys. Rev. D 90, 084025 (2014).
- D. P. Mihaylov, S. Ossokine, A. Buonanno, H. Estelles, L. Pompili, M. Pürrer, and A. Ramos-Buades, pyseobnr: A software package for the next generation of effective-one-body multipolar waveform models, arXiv:2303.18203.
- A. Ramos-Buades, A. Buonanno, H. Estellés, M. Khalil, D. P. Mihaylov, S. Ossokine, L. Pompili, and M. Shiferaw, this issue, Next generation of accurate and efficient multipolar precessing-spin effective-one-body waveforms for binary black holes, Phys. Rev. D 108, 124037 (2023).
- E. Barausse, E. Racine, and A. Buonanno, Hamiltonian of a spinning test-particle in curved spacetime, Phys. Rev. D 80, 104025 (2009); 85, 069904(E) (2012).
- J. Vines, D. Kunst, J. Steinhoff, and T. Hinderer, Canonical Hamiltonian for an extended test body in curved spacetime: To quadratic order in spin, Phys. Rev. D 93, 103008 (2016); 104, 029902(E) (2021).
- T. Damour and A. Nagar, Faithful effective-one-body waveforms of small-mass-ratio coalescing black-hole binaries, Phys. Rev. D 76, 064028 (2007).
- D. Bini, T. Damour, and A. Geralico, Novel approach to binary dynamics: Application to the fifth post-Newtonian level, Phys. Rev. Lett. 123, 231104 (2019).
- D. Bini, T. Damour, and A. Geralico, Binary dynamics at the fifth and fifth-and-a-half post-Newtonian orders, Phys. Rev. D 102, 024062 (2020).
- L. Barack and N. Sago, Gravitational self-force on a particle in eccentric orbit around a Schwarzschild black hole, Phys. Rev. D 81, 084021 (2010).
- S. Akcay, L. Barack, T. Damour, and N. Sago, Gravitational self-force and the effective-one-body formalism between the innermost stable circular orbit and the light ring, Phys. Rev. D 86, 104041 (2012).
- S. Isoyama, L. Barack, S. R. Dolan, A. Le Tiec, H. Nakano, A. G. Shah, T. Tanaka, and N. Warburton, Gravitational self-force correction to the innermost stable circular equatorial orbit of a Kerr black hole, Phys. Rev. Lett. 113, 161101 (2014).
- A. Antonelli, C. Kavanagh, M. Khalil, J. Steinhoff, and J. Vines, Gravitational spin-orbit coupling through third-subleading post-Newtonian order: From first-order self-force to arbitrary mass ratios, Phys. Rev. Lett. 125, 011103 (2020).
- A. Antonelli, C. Kavanagh, M. Khalil, J. Steinhoff, and J. Vines, Gravitational spin-orbit and aligned couplings through third-subleading post-Newtonian orders, Phys. Rev. D 102, 124024 (2020).
- M. K. Mandal, P. Mastrolia, R. Patil, and J. Steinhoff, Gravitational spin-orbit Hamiltonian at NNNLO in the post-Newtonian framework, J. High Energy Phys. 03 (2023) 130.
- J.-W. Kim, M. Levi, and Z. Yin, spin-orbit interaction via the EFT of spinning gravitating objects, J. High Energy Phys. 05 (2023) 184.
- J. Vines and J. Steinhoff, Spin-multipole effects in binary black holes and the test-body limit, Phys. Rev. D 97, 064010 (2018).
- Y. Pan, A. Buonanno, R. Fujita, E. Racine, and H. Tagoshi, Post-Newtonian factorized multipolar waveforms for spinning, non-precessing black-hole binaries, Phys. Rev. D 83, 064003 (2011); 87, 109901(E) (2013).
- A. Nagar and P. Rettegno, Efficient effective one body time-domain gravitational waveforms, Phys. Rev. D 99, 021501 (2019).
- P. Rettegno, F. Martinetti, A. Nagar, D. Bini, G. Riemenschneider, and T. Damour, Comparing effective one body Hamiltonians for spin-aligned coalescing binaries, Phys. Rev. D 101, 104027 (2020).
- L. Blanchet, Gravitational wave tails of tails, Classical Quantum Gravity 15, 113 (1998); 22, 3381(E) (2005).
- L. Blanchet, G. Faye, B. R. Iyer, and S. Sinha, The third post-Newtonian gravitational wave polarisations and associated spherical harmonic modes for inspiralling compact binaries in quasicircular orbits, Classical Quantum Gravity 25, 165003 (2008); 29, 239501(E) (2012).
- Q. Henry, Complete gravitational-waveform amplitude modes for quasicircular compact binaries to the 3.5PN order, Phys. Rev. D 107, 044057 (2023).
- J. M. Bardeen, W. H. Press, and S. A. Teukolsky, Rotating black holes: Locally nonrotating frames, energy extraction, and scalar synchrotron radiation, Astrophys. J. 178, 347 (1972).
- X. Jiménez-Forteza, D. Keitel, S. Husa, M. Hannam, S. Khan, and M. Pürrer, Hierarchical data-driven approach to fitting numerical relativity data for nonprecessing binary black holes with an application to final spin and radiated energy, Phys. Rev. D 95, 064024 (2017).
- F. Hofmann, E. Barausse, and L. Rezzolla, The final spin from binary black holes in quasicircular orbits, Astrophys. J. Lett. 825, L19 (2016).
- R. H. Price and G. Khanna, Arrival times of gravitational radiation peaks for binary inspiral, Phys. Rev. D 94, 104026 (2016).
- L. C. Stein, qnm: A python package for calculating Kerr quasinormal modes, separation constants, and spherical-spheroidal mixing coefficients, J. Open Source Software 4, 1683 (2019).
- I. Guyon, J. Weston, S. Barnhill, and V. Vapnik, Gene selection for cancer classification using support vector machines, Mach. Learn. 46, 389 (2002).
- B. J. Kelly and J. G. Baker, Decoding mode mixing in black-hole merger ringdown, Phys. Rev. D 87, 084004 (2013).
- E. Berti, V. Cardoso, and M. Casals, Eigenvalues and eigenfunctions of spin-weighted spheroidal harmonics in four and higher dimensions, Phys. Rev. D 73, 024013 (2006); 73, 109902(E) (2006).
- E. Berti and A. Klein, Mixing of spherical and spheroidal modes in perturbed Kerr black holes, Phys. Rev. D 90, 064012 (2014).
- L. London and E. Fauchon-Jones, On modeling for Kerr black holes: Basis learning, QNM frequencies, and spherical-spheroidal mixing coefficients, Classical Quantum Gravity 36, 235015 (2019).
- A. Kumar Mehta, P. Tiwari, N. K. Johnson-McDaniel, C. K. Mishra, V. Varma, and P. Ajith, Including mode mixing in a higher-multipole model for gravitational waveforms from nonspinning black-hole binaries, Phys. Rev. D 100, 024032 (2019).
- A. Nagar and P. Rettegno, Next generation: Impact of high-order analytical information on effective one body waveform models for noncircularized, spin-aligned black hole binaries, Phys. Rev. D 104, 104004 (2021).
- L. S. Finn and D. F. Chernoff, Observing binary inspiral in gravitational radiation: One interferometer, Phys. Rev. D 47, 2198 (1993).
- B. S. Sathyaprakash and S. V. Dhurandhar, Choice of filters for the detection of gravitational waves from coalescing binaries, Phys. Rev. D 44, 3819 (1991).
- L. Barsotti, P. Fritschel, M. Evans, and S. Gras (LIGO Collaboration), Updated Advanced LIGO sensitivity design curve (2018), LIGO Document T1800044-v5.
- D. J. A. McKechan, C. Robinson, and B. S. Sathyaprakash, A tapering window for time-domain templates and simulated signals in the detection of gravitational waves from coalescing compact binaries, Classical Quantum Gravity 27, 084020 (2010).
- M. Pürrer and C.-J. Haster, Gravitational waveform accuracy requirements for future ground-based detectors, Phys. Rev. Res. 2, 023151 (2020).
- J. Skilling, Nested sampling for general Bayesian computation, Bayesian Anal. 1, 833 (2006).
- M. J. Williams, J. Veitch, and C. Messenger, Nested sampling with normalizing flows for gravitational-wave inference, Phys. Rev. D 103, 103006 (2021).
- G. Ashton et al., bilby: A user-friendly Bayesian inference library for gravitational-wave astronomy, Astrophys. J. Suppl. Ser. 241, 27 (2019).
- D. Foreman-Mackey, D. W. Hogg, D. Lang, and J. Goodman, emcee: The MCMC Hammer, Publ. Astron. Soc. Pac. 125, 306 (2013).
- C. Capano, Y. Pan, and A. Buonanno, Impact of higher harmonics in searching for gravitational waves from nonspinning binary black holes, Phys. Rev. D 89, 102003 (2014).
- M. K. Mandal, P. Mastrolia, R. Patil, and J. Steinhoff, Gravitational quadratic-in-spin Hamiltonian at NNNLO in the post-Newtonian framework, J. High Energy Phys. 07 (2023) 128.
- J.-W. Kim, M. Levi, and Z. Yin, quadratic-in-spin interactions for generic compact binaries, J. High Energy Phys. 03 (2023) 098.
- M. Levi, R. Morales, and Z. Yin, From the EFT of spinning gravitating objects to Poincaré and gauge invariance, J. High Energy Phys. 09 (2023) 090.
- M. Levi and Z. Yin, Completing the fifth PN precision frontier via the EFT of spinning gravitating objects, J. High Energy Phys. 04 (2023) 079.
- M. Levi, S. Mougiakakos, and M. Vieira, Gravitational cubic-in-spin interaction at the next-to-leading post-Newtonian order, J. High Energy Phys. 01 (2019) 036.
- M. Levi and F. Teng, NLO gravitational quartic-in-spin interaction, J. High Energy Phys. 01 (2020) 066.
- M. Boyle, A. Buonanno, L. E. Kidder, A. H. Mroue, Y. Pan, H. P. Pfeiffer, and M. A. Scheel, High-accuracy numerical simulation of black-hole binaries: Computation of the gravitational-wave energy flux and comparisons with post-Newtonian approximants, Phys. Rev. D 78, 104020 (2008).
- A. Albertini, A. Nagar, P. Rettegno, S. Albanesi, and R. Gamba, Waveforms and fluxes: Towards a self-consistent effective one body waveform model for nonprecessing, coalescing black-hole binaries for third generation detectors, Phys. Rev. D 105, 084025 (2022).
- T. Damour, A. Nagar, D. Pollney, and C. Reisswig, Energy versus angular momentum in black hole binaries, Phys. Rev. Lett. 108, 131101 (2012).
- A. Nagar, T. Damour, C. Reisswig, and D. Pollney, Energetics and phasing of nonprecessing spinning coalescing black hole binaries, Phys. Rev. D 93, 044046 (2016).
- S. Ossokine, T. Dietrich, E. Foley, R. Katebi, and G. Lovelace, Assessing the energetics of spinning binary black hole systems, Phys. Rev. D 98, 104057 (2018).
- T. Dietrich, S. Bernuzzi, M. Ujevic, and W. Tichy, Gravitational waves and mass ejecta from binary neutron star mergers: Effect of the stars’ rotation, Phys. Rev. D 95, 044045 (2017).
- LIGO Scientific Collaboration, LIGO Algorithm Library—lalsuite, free software (GPL) (2018).
- S. Behnel, R. Bradshaw, C. Citro, L. Dalcin, D. S. Seljebotn, and K. Smith, cython: The best of both worlds, Comput. Sci. Eng. 13, 31 (2011).
- S. K. Lam, A. Pitrou, and S. Seibert, numba: A LLVM-based python JIT compiler, in Proceedings of the Second Workshop on the LLVM Compiler Infrastructure in HPC, LLVM ’15 (Association for Computing Machinery, New York, NY, USA, 2015).
- https://github.com/pydata/numexpr.
- C. R. Harris et al., Array programming with numpy, Nature (London) 585, 357 (2020).
- E. Thrane and C. Talbot, An introduction to Bayesian inference in gravitational-wave astronomy: Parameter estimation, model selection, and hierarchical models, Publ. Astron. Soc. Aust. 36, e010 (2019); 37, e036(E) (2020).
- G. Ashton and C. Talbot, bilby-mcmc: An MCMC sampler for gravitational-wave inference, Mon. Not. R. Astron. Soc. 507, 2037 (2021).
- M. J. Williams, J. Veitch, and C. Messenger, Importance nested sampling with normalising flows, Mach. Learn. Sci. Tech. 4, 035011 (2023).
- J. S. Speagle, dynesty: A dynamic nested sampling package for estimating Bayesian posteriors and evidences, Mon. Not. R. Astron. Soc. 493, 3132 (2020).
- T. Callister, A thesaurus for common priors in gravitational-wave astronomy, arXiv:2104.09508.
- K. Chatziioannou et al., On the properties of the massive binary black hole merger GW170729, Phys. Rev. D 100, 104015 (2019).
- R. Abbott et al. (LIGO Scientific and Virgo Collaborations), GW190814: Gravitational waves from the coalescence of a 23 solar mass black hole with a 2.6 solar mass compact object, Astrophys. J. Lett. 896, L44 (2020).
- R. Abbott et al. (LIGO Scientific and Virgo Collaborations), Open data from the first and second observing runs of Advanced LIGO and Advanced Virgo, SoftwareX 13, 100658 (2021).
- Z. Doctor, B. Farr, D. E. Holz, and M. Pürrer, Statistical gravitational waveform models: What to simulate next?, Phys. Rev. D 96, 123011 (2017).
- Y. E. Setyawati, M. Pürrer, and F. Ohme, Regression methods in waveform modeling: A comparative study, Classical Quantum Gravity 37, 075012 (2020).
- S. Hild et al., Sensitivity studies for third-generation gravitational wave observatories, Classical Quantum Gravity 28, 094013 (2011).
- R. Abbott et al. (LIGO Scientific and Virgo Collaborations), Tests of general relativity with binary black holes from the second LIGO-Virgo gravitational-wave transient catalog, Phys. Rev. D 103, 122002 (2021).
- R. Abbott et al. (LIGO Scientific, Virgo, and KAGRA Collaborations), Tests of general relativity with GWTC-3, arXiv:2112.06861 [Phys. Rev. D (to be published)].
- A. Ghosh, R. Brito, and A. Buonanno, Constraints on quasinormal-mode frequencies with LIGO-Virgo binary–black-hole observations, Phys. Rev. D 103, 124041 (2021).
- A. K. Mehta, A. Buonanno, R. Cotesta, A. Ghosh, N. Sennett, and J. Steinhoff, Tests of general relativity with gravitational-wave observations using a flexible theory-independent method, Phys. Rev. D 107, 044020 (2023).
- E. Maggio, H. O. Silva, A. Buonanno, and A. Ghosh, Tests of general relativity in the nonlinear regime: A parametrized plunge-merger-ringdown gravitational waveform model, Phys. Rev. D 108, 024043 (2023).
- D. Ferguson, K. Jani, P. Laguna, and D. Shoemaker, Assessing the readiness of numerical relativity for LISA and 3G detectors, Phys. Rev. D 104, 044037 (2021).
- https://git.ligo.org/waveforms/software/pyseobnr.
- https://gwosc.org/.
- D. Bini, T. Damour, and A. Geralico, Sixth post-Newtonian nonlocal-in-time dynamics of binary systems, Phys. Rev. D 102, 084047 (2020).