Bilby-MCMC: an MCMC sampler for gravitational-wave inference
Bilby-MCMC: an MCMC sampler for gravitational-wave inference
We introduce Bilby-MCMC, a Markov chain Monte Carlo sampling algorithm tuned for the analysis of gravitational waves from merging compact objects. Bilby-MCMC provides a parallel-tempered ensemble Metropolis-Hastings sampler with access to a block-updating proposal library including problem-specific and machine learning proposals. We demonstrate that learning proposals can produce over a 10-fold improvement in efficiency by reducing the autocorrelation time. Using a variety of standard and problem-specific tests, we validate the ability of the Bilby-MCMC sampler to produce independent posterior samples and estimate the Bayesian evidence. Compared to the widely used Dynesty nested sampling algorithm, Bilby-MCMC is less efficient in producing independent posterior samples and less accurate in its estimation of the evidence. However, we find that posterior samples drawn from the Bilby-MCMC sampler are more robust: never failing to pass our validation tests. Meanwhile, the Dynesty sampler fails the difficult-to-sample Rosenbrock likelihood test, over constraining the posterior. For CBC problems, this highlights the importance of cross-sampler comparisons to ensure results are robust to sampling error. Finally, Bilby-MCMC can be embarrassingly and asynchronously parallelized making it highly suitable for reducing the analysis wall-time using a High Throughput Computing environment. Bilby-MCMC may be a useful tool for the rapid and robust analysis of gravitational-wave signals during the advanced detector era and we expect it to have utility throughout astrophysics.
gravitational waves, methods: data analysis, stars: neutron
2037-2051
Ashton, G.
a8cec4b1-3c98-4b28-af2a-1e37cb3b9f2a
Talbot, C.
a45616a0-661d-431f-8dd1-5457f8b9c16f
5 August 2021
Ashton, G.
a8cec4b1-3c98-4b28-af2a-1e37cb3b9f2a
Talbot, C.
a45616a0-661d-431f-8dd1-5457f8b9c16f
Ashton, G. and Talbot, C.
(2021)
Bilby-MCMC: an MCMC sampler for gravitational-wave inference.
Monthly Notices of the Royal Astronomical Society, 507 (2), .
(doi:10.1093/mnras/stab2236).
Abstract
We introduce Bilby-MCMC, a Markov chain Monte Carlo sampling algorithm tuned for the analysis of gravitational waves from merging compact objects. Bilby-MCMC provides a parallel-tempered ensemble Metropolis-Hastings sampler with access to a block-updating proposal library including problem-specific and machine learning proposals. We demonstrate that learning proposals can produce over a 10-fold improvement in efficiency by reducing the autocorrelation time. Using a variety of standard and problem-specific tests, we validate the ability of the Bilby-MCMC sampler to produce independent posterior samples and estimate the Bayesian evidence. Compared to the widely used Dynesty nested sampling algorithm, Bilby-MCMC is less efficient in producing independent posterior samples and less accurate in its estimation of the evidence. However, we find that posterior samples drawn from the Bilby-MCMC sampler are more robust: never failing to pass our validation tests. Meanwhile, the Dynesty sampler fails the difficult-to-sample Rosenbrock likelihood test, over constraining the posterior. For CBC problems, this highlights the importance of cross-sampler comparisons to ensure results are robust to sampling error. Finally, Bilby-MCMC can be embarrassingly and asynchronously parallelized making it highly suitable for reducing the analysis wall-time using a High Throughput Computing environment. Bilby-MCMC may be a useful tool for the rapid and robust analysis of gravitational-wave signals during the advanced detector era and we expect it to have utility throughout astrophysics.
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Published date: 5 August 2021
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Publisher Copyright: © 2021 The Author(s) Published by Oxford University Press on behalf of Royal Astronomical Society.
Keywords:
gravitational waves, methods: data analysis, stars: neutron
Identifiers
Local EPrints ID: 508264
URI: http://eprints.soton.ac.uk/id/eprint/508264
ISSN: 0035-8711
PURE UUID: 891aff17-635e-4b2e-8606-ba4fc58824cb
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Date deposited: 15 Jan 2026 17:49
Last modified: 16 Jan 2026 03:13
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Author:
G. Ashton
Author:
C. Talbot
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