4.4 Article

Effects of waveform model systematics on the interpretation of GW150914

期刊

CLASSICAL AND QUANTUM GRAVITY
卷 34, 期 10, 页码 -

出版社

IOP Publishing Ltd
DOI: 10.1088/1361-6382/aa6854

关键词

gravitational waves; numerical relativity; parameter estimation; waveform models; systematic errors; GW150914

资金

  1. Netherlands Organisation for Scientific Research
  2. Council of Scientific and Industrial Research of India
  3. Department of Science and Technology, India
  4. Science & Engineering Research Board (SERB), India
  5. Ministry of Human Resource Development, India
  6. Spanish Ministerio de Economia y Competitividad
  7. Conselleria d'Economia i Competitivitat of the Govern de les Illes Balears
  8. Conselleria d'Educacio, Cultura i Universitats of the Govern de les Illes Balears
  9. National Science Centre of Poland
  10. European Commission
  11. Royal Society
  12. Scottish Funding Council
  13. Scottish Universities Physics Alliance
  14. Hungarian Scientific Research Fund (OTKA)
  15. Lyon Institute of Origins (LIO)
  16. National Research Foundation of Korea
  17. Industry Canada
  18. Province of Ontario through the Ministry of Economic Development and Innovation
  19. Natural Science and Engineering Research Council Canada
  20. Canadian Institute for Advanced Research
  21. Brazilian Ministry of Science, Technology, and Innovation
  22. Fundacao de Amparo a Pesquisa do Estado de Sao Paulo (FAPESP)
  23. Russian Foundation for Basic Research
  24. Leverhulme Trust
  25. Research Corporation
  26. Ministry of Science and Technology (MOST), Taiwan
  27. Kavli Foundation
  28. Research Corporation for Science Advancement
  29. Sherman Fairchild Foundation
  30. STFC [ST/N000072/1, ST/P000258/1, 1653071, ST/N000064/1, ST/M006735/1, ST/L003465/1, Gravitational Waves, PPA/G/S/2002/00652, ST/N00003X/1, PP/F00110X/1, ST/M005844/1, ST/I001026/1, ST/I001085/1, ST/I006242/1, PP/F001096/1, ST/L000954/1, ST/J000019/1, ST/J000345/1, ST/J00166X/1, ST/N005716/1, PP/F001118/1, ST/N000080/1, ST/H002006/1, ST/I006277/1, ST/J000302/1, 2142081, ST/N005422/1, ST/K000845/1, ST/N005430/1, ST/J000361/1, 1654298, 1653089, ST/I006269/1, ST/I000887/1, ST/N000633/1, ST/I006285/1, ST/N005406/2, ST/N005406/1, ST/G504284/1, ST/L000946/1, ST/L000911/1, ST/N005481/1] Funding Source: UKRI
  31. Science and Technology Facilities Council [ST/I001026/1 Gravitational Waves, 1654298, 1096295, ST/N005430/1, ST/I006277/1, ST/I000887/1, ST/I006285/1, ST/N000072/1, ST/I006242/1, ST/K000845/1, ST/G504284/1, 1653071, ST/N005406/1, ST/N000080/1, ST/J00166X/1, ST/H002006/1, ST/N005716/1, PP/F001118/1, ST/J000302/1 Gravitational Waves, ST/J000345/1, ST/J000019/1, ST/I000887/1 Gravitational Waves, ST/J000302/1, ST/I000291/1, ST/I001085/1 Gravitational Waves, ST/I006269/1 Gravitational Waves, PP/F00110X/1, ST/M005844/1, ST/N000633/1, ST/I001085/1, ST/L003465/1, ST/N005422/1, ST/M006735/1, ST/J000361/1, ST/J000019/1 Gravitational Waves, ST/N005481/1, ST/L000946/1, ST/L000911/1, PPA/G/S/2002/00652, ST/N000064/1, Gravitational Waves, ST/P000258/1, ST/N005406/2, ST/N00003X/1, ST/L000911/1 Gravitational Waves, ST/I006269/1, ST/I001026/1, ST/L000954/1, PP/F001096/1] Funding Source: researchfish
  32. Direct For Education and Human Resources
  33. Division Of Human Resource Development [1242090] Funding Source: National Science Foundation
  34. Division Of Astronomical Sciences
  35. Direct For Mathematical & Physical Scien [1333129] Funding Source: National Science Foundation
  36. Division Of Physics
  37. Direct For Mathematical & Physical Scien [1506497, 1429873, 1308527, 1404121, 1506360, 1104371, 1306125] Funding Source: National Science Foundation
  38. Division Of Physics
  39. Direct For Mathematical & Physical Scien [1607709, 1505308, 1606522, 1505524, 1608922, 1505629, 1606654, 1505779, 1404139, 1404569] Funding Source: National Science Foundation
  40. Office of Integrative Activities
  41. Office Of The Director [1458952] Funding Source: National Science Foundation

向作者/读者索取更多资源

Parameter estimates of GW150914 were obtained using Bayesian inference, based on three semi-analytic waveform models for binary black hole coalescences. These waveform models differ from each other in their treatment of black hole spins, and all three models make some simplifying assumptions, notably to neglect sub-dominant waveform harmonic modes and orbital eccentricity. Furthermore, while the models are calibrated to agree with waveforms obtained by full numerical solutions of Einstein's equations, any such calibration is accurate only to some non-zero tolerance and is limited by the accuracy of the underlying phenomenology, availability, quality, and parameter-space coverage of numerical simulations. This paper complements the original analyses of GW150914 with an investigation of the effects of possible systematic errors in the waveform models on estimates of its source parameters. To test for systematic errors we repeat the original Bayesian analysis on mock signals from numerical simulations of a series of binary configurations with parameters similar to those found for GW150914. Overall, we find no evidence for a systematic bias relative to the statistical error of the original parameter recovery of GW150914 due to modeling approximations or modeling inaccuracies. However, parameter biases are found to occur for some configurations disfavored by the data of GW150914: for binaries inclined edge-on to the detector over a small range of choices of polarization angles, and also for eccentricities greater than similar to 0.05. For signals with higher signal-to-noise ratio than GW150914, or in other regions of the binary parameter space (lower masses, larger mass ratios, or higher spins), we expect that systematic errors in current waveform models may impact gravitational-wave measurements, making more accurate models desirable for future observations.

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