Journals / Turkish Journal of Astronomy and Astrophysics / 2026 / Cilt: 6 Sayı: Special Issue: UAK2024 Proc. Özel Sayı

Bayesian Radial Velocity Solver: BRaVe

Bayesyen Dikine Hız Çözücü: BRaVe

Emre Barbaros(ERCİYES ÜNİVERSİTESİ)0000-0002-3413-650X
Seyit Hökelek(ERCİYES ÜNİVERSİTESİ)0000-0002-2534-0584
Hasan Ak(ERCİYES ÜNİVERSİTESİ)0000-0001-9385-5005
Nurten Filiz Ak(ERCİYES ÜNİVERSİTESİ)0000-0003-3016-5490
Pages
338–343
Publication Date
2025-07-01
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

The results obtained in this study are presented and compared with the literature.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:The analysis of the time-dependent radial velocity curves of double stars allows direct determination of the physical parameters of the components.
📊
Key Findings & Data:The program BRaVe, which we developed to obtain the most accurate orbital modeling, obtains orbital parameters and errors with high precision.
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Conclusion & Impact:The results obtained in this study are presented and compared with the literature.
🔬Design:Modeling & Simulation
📍Scope:Comprehensive Sample
⚙️Variables:Binary Stars · Radial Velocity · MCMC

Abstract

The analysis of the time-dependent radial velocity curves of double stars allows direct determination of the physical parameters of the components. The program BRaVe, which we developed to obtain the most accurate orbital modeling, obtains orbital parameters and errors with high precision. BRaVe includes an optimization routine based on Bayesian statistics. This routine aims to obtain the basic orbital parameters of the considered double star system in the most precise way. Capella A was chosen as the reference star for the BRaVe code. Radial velocities were calculated from high-resolution spectra from the Polarbase data archive using the Cross Corelation Function (CCF) method and the orbital parameters were solved using BRaVe. The results obtained in this study are presented and compared with the literature.

Özet

Çift yıldızların zamana bağlı radyal hız eğrilerinin analizi, bileşenlerin fiziksel parametrelerinin doğrudan belirlenmesine olanak sağlar. En doğru yörünge modellemesi elde etmek amacıyla geliştirdiğimiz BRaVe programı, yörünge parametrelerini ve hatalarını yüksek duyarlılıkla elde etmektedir. BRaVe, kendi içerisinde Bayes istatistiğine dayanan bir optimizasyon rutini içerir. Bu rutin sayesinde ele alınan çift yıldız sisteminin temel yörünge parametreleri en hassas şekilde elde edilebilmesi hedeflenmektedir. BRaVe kodu için referans yıldız olarak Capella A yıldızı seçilmiştir. Polarbase veri arşivinden alınan yüksek çözünürlüklü tayflardan CCF yöntemi ile radyal hızlar hesaplanmış ve yörünge parametreleri BRaVe aracılığı ile çözülmüştür. Bu çalışmada elde edilen sonuçlar, literatür ile kıyaslanarak paylaşılmıştır.

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Cite This Article

Barbaros, E., Hökelek, S., Ak, H., Ak, N. F. (2025). Bayesian Radial Velocity Solver: BRaVe. Turkish Journal of Astronomy and Astrophysics, Cilt: 6 Sayı: Special Issue: UAK2024 Proc. Özel Sayı, 338–343. https://doi.org/10.55064/tjaa.1598320

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References (25)

  1. Andersen J., 1991, A&ARv, 3, 91
  2. Barbaros E., Dervişoğlu A., 2023, Turkish Journal of Astronomy and Astrophysics, 4, 323–327
  3. Blanco-Cuaresma S., Soubiran C., Jofré P., Heiter U., 2014, in Astronomical Society of India Conference Series. pp 85–91 (arXiv:1312.4545)
  4. Conroy K. E., ve diğ., 2020, ApJS, 250, 34
  5. Eddington A. S., 1926, The Internal Constitution of the Stars. Cambridge University Press
  6. Eker Z., ve diğ., 2018, MNRAS, 479, 5491
  7. Foreman-Mackey D., 2016, The Journal of Open Source Software, 1, 24
  8. Ilijic S., 2003, PhD thesis, University of Zagreb
  9. Kamilla S., Nayak M., Khamari Sharma N., Das R., Pattnaik S., 2011, LATIN AMERICAN JOURNAL OF PHYSICS, 5
  10. Kuiper G. P., 1938, ApJ, 88, 472
  11. Levenberg K., 1944, Quarterly of applied mathematics, 2, 164 Marquardt D. W., 1963, Journal of the society for Industrial and Applied Mathematics, 11, 431
  12. Metropolis N., Ulam S., 1949, Journal of the American Statistical Association, 44, 335
  13. Metropolis N., Rosenbluth A. W., Rosenbluth M. N., Teller A. H., Teller E., 1953, The journal of chemical physics, 21, 1087
  14. Moré J. J., 1978, in Watson G. A., ed., Numerical Analysis. Springer Berlin Heidelberg, Berlin, Heidelberg, pp 105–116
  15. Nelder J. A., Mead R., 1965, The Computer Journal, 7, 308
  16. Press W. H., Teukolsky S. A., Vetterling W. T., Flannery B. P., 1992, Numerical recipes in FORTRAN. The art of scientific computing. Cambridge University Press
  17. Prša A., Zwitter T., 2005, ApJ, 628, 426
  18. Sharma S., 2017, Annual Review of Astronomy and Astrophysics, 55, 213
  19. Simon K. P., Sturm E., 1994, Astronomy & Astrophysics, 281, 286
  20. Torres G., Andersen J., Giménez A., 2010, A&ARv, 18, 67
  21. Torres G., Claret A., Pavlovski K., Dotter A., 2015, The Astrophysical Journal, 807, 26
  22. Tribbey W., 2010, ACM Sigsoft Software Engineering Notes, 35, 30
  23. Vio R., Diaz-Trigo M., Andreani P., 2013, Astronomy and Computing, 1, 5
  24. Wichmann R., 2011, Nightfall: Animated Views of Eclipsing Binary Stars, Astrophysics Source Code Library, record ascl:1106.016
  25. Wilson R. E., Devinney E. J., 1971, Astrophysical Journal, vol. 166, p. 605, 166, 605