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    Comprehensive look into the accuracy of spectral Einstein code binary black hole waveforms

    Taylor Knapp1,2,*, Katerina Chatziioannou1,2,†, Keefe Mitman3,‡, Mark A. Scheel1,§, Michael Boyle3,∥, Lawrence E. Kidder3,¶, and Harald Pfeiffer4,**

    • *Contact author: tknapp@caltech.edu
    • †Contact author: kchatziioannou@caltech.edu
    • ‡Contact author: kem343@cornell.edu
    • §Contact author: scheel@tapir.caltech.edu
    • ∥Contact author: boyle@astro.cornell.edu
    • Contact author: kidder@astro.cornell.edu
    • **Contact author: harald.pfeiffer@aei.mpg.de

    Phys. Rev. D 113, 124001 – Published 1 June, 2026

    DOI: https://doi.org/10.1103/dmpn-q3fk

    Abstract

    Numerical relativity simulations provide a full description of the dynamics of binary systems, including gravitational radiation. The waveforms produced by these simulations have a number of applications in gravitational-wave detection and inference. In this work, we revisit the accuracy of the waveforms produced by the spectral Einstein code. Motivated by the wide range of waveform applications, we propose and explore three accuracy metrics between simulation resolutions: (i) the generalized frequency-weighted mismatch, (ii) the relative amplitude difference, and (iii) the phase difference at different times. We confirm that numerical errors accumulate over the binary evolution, but the error is not intrinsically larger during the latest, more dynamical stages. Studying errors across the parameter space, we identify a positive correlation between both the mismatch and the phase difference with precessing spin, but little correlation with aligned spin or eccentricity. Lastly, amplitude and phases differences are symmetric upon exchanging resolutions across the catalog, suggesting that the dominant source of error is random, rather than something systematic that affects all waveforms similarly.

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