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Journal Article

Bayesian F-statistic-based parameter estimation of continuous gravitational waves from known pulsars

MPS-Authors
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Ashok,  Anjana
Searching for Continuous Gravitational Waves, AEI-Hannover, MPI for Gravitational Physics, Max Planck Society;
Observational Relativity and Cosmology, AEI-Hannover, MPI for Gravitational Physics, Max Planck Society;

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Covas,  P. B.
Searching for Continuous Gravitational Waves, AEI-Hannover, MPI for Gravitational Physics, Max Planck Society;

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Prix,  Reinhard
Searching for Continuous Gravitational Waves, AEI-Hannover, MPI for Gravitational Physics, Max Planck Society;

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Papa,  Maria Alessandra
Searching for Continuous Gravitational Waves, AEI-Hannover, MPI for Gravitational Physics, Max Planck Society;

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2401.17025.pdf
(Preprint), 5MB

PhysRevD.109.104002.pdf
(Publisher version), 6MB

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Citation

Ashok, A., Covas, P. B., Prix, R., & Papa, M. A. (2024). Bayesian F-statistic-based parameter estimation of continuous gravitational waves from known pulsars. Physical Review D, 109(10): 104002. doi:10.1103/PhysRevD.109.104002.


Cite as: https://hdl.handle.net/21.11116/0000-000E-55B5-6
Abstract
We present a new method and implementation to obtain Bayesian posteriors on
the amplitude parameters $\{h_0, \cos \iota, \psi, \phi_0\}$ of
continuous-gravitational waves emitted by known pulsars. This approach
leverages the well-established $\mathcal{F}$-statistic framework and software.
We further explore the benefits of employing a likelihood function that is
analytically marginalized over $\phi_0$, which avoids signal degeneracy
problems in the $\psi$-$\phi_0$ subspace. The method is tested on simulated
signals, hardware injections in Advanced-LIGO detector data, and by performing
percentile-percentile (PP) self-consistency tests of the posteriors via
Monte-Carlo simulations. We apply our methodology to PSR J1526-2744, a recently
discovered millisecond pulsar. We find no evidence for a signal and obtain a
Bayesian upper limit $h_0^{95\%}$ on the gravitational-wave amplitude of
approximately $7 \times 10^{-27}$, consistent with a previous frequentist upper
limit.