Model waveform accuracy standards for gravitational wave data analysis
By L. Lindblom, B. Owen, Duncan A. Brown. 2008
239 citations recorded by the source corpus.
Model waveforms are used in gravitational wave data analysis to detect and then to measure the properties of a source by matching the model waveforms to the signal from a detector. This paper derives accuracy standards for model waveforms which are sufficient to ensure that these data analysis applications are capable of extracting the full scientific content of the data, but without demanding excessive accuracy that would place undue burdens on the model waveform simulation community. These accuracy standards are intended primarily for broadband model waveforms produced by numerical simulations, but the standards are quite general and apply equally to such waveforms produced by analytical or hybrid analytical-numerical methods.
Subfields: Astronomy and Astrophysics, Geophysics, Oceanography
View Paper: https://www.semanticscholar.org/paper/83c076b7423d6390a60b516eef4d86073b3fb1d9
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In Astronomy and Astrophysics
- D. Holz
- Luca Baiotti
- Bernard F. Schutz
- Ilya Mandel
- R. O’Shaughnessy
- Rana X. Adhikari
- Michela Mapelli
- C. Berry
In Geophysics
- Bernard F. Schutz
- R. O’Shaughnessy
- E. Thrane
- Alexander H. Nitz
- B. Sathyaprakash
- T. Dent
- Simon Stevenson
- C. Berry
In Oceanography
- Rana X. Adhikari
- Luca Baiotti
- Bernard F. Schutz
- E. Thrane
- B. Sathyaprakash
- Simon Stevenson
- C. Berry
- P. Lasky
Citations in the corpus
- Detecting fundamental fields with LISA observations of gravitational waves from extreme mass-ratio inspirals (2021, unknown): “Iij = ∫ d(3)xT (t, x)xx = μz(t)z(t) , (21)”
- Black-hole binaries, gravitational waves, and numerical relativity (2010, background): “In the language of Lindblom et al. (2008), the model waveforms hm and hm̄ coincide closely (see Fig.”
- The Gravitational-Wave Physics (2017, background): “Even for cases in which the approximation is reasonable, above approximation cannot satisfy the need of GW detection [146, 147].”
- Prospects for observing and localizing gravitational-wave transients with Advanced LIGO, Advanced Virgo and KAGRA (2013, methodology): “For the purpose of detection, the gravitational waveform from the inspiral phase of a BNS coalescence is well modeled and matched filtering can be used to search for signals (Lindblom et al. 2008; Buonanno et al. 2009; Brown et al. 2012; Read et al. 2013; Abbott et al. 2016e; Harry et al. 2016).”
- Prospects for Observing and Localizing Gravitational-Wave Transients with Advanced LIGO and Advanced Virgo (2013, methodology): “The gravitational waveform from a BNS coalescence is well modeled and matched filtering can be used to search for signals and measure the system parameters [74, 35, 34, 90].”