Abstract
Planets are observed to orbit the component star(s) of stellar binary systems on so-called circumprimary or circumsecondary orbits, as well as around the entire binary system on so-called circumbinary orbits. Depending on the orbital parameters of the binary system, a planet will be dynamically stable if it orbits within some critical separation of the semimajor axis in the circumprimary case, or beyond some critical separation for the circumbinary case. We present N-body simulations of star-forming regions that contain populations of primordial binaries to determine the fraction of binary systems that can host stable planets at various semimajor axes, and how this fraction of stable systems evolves over time. Dynamical encounters in star-forming regions can alter the orbits of some binary systems, which can induce long-term dynamical instabilities in the planetary system and can even change the size of the habitable zone(s) of the component stars. However, the overall fraction of binaries that can host stable planetary systems is not greatly affected by either the assumed binary population or the density of the star-forming region. Instead, the critical factor in determining how many stable planetary systems exist in the Galaxy is the stellar binary fraction – the more stars that are born as singles in stellar nurseries, the higher the fraction of stable planetary systems.
| Original language | English |
|---|---|
| Pages (from-to) | 4507-4520 |
| Number of pages | 14 |
| Journal | Monthly Notices of the Royal Astronomical Society |
| Volume | 507 |
| Issue number | 3 |
| Early online date | 19 Aug 2021 |
| DOIs | |
| Publication status | Published - Nov 2021 |
Keywords
- Space and Planetary Science
- Astronomy and Astrophysics
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Dive into the research topics of 'Long-term stability of planets in and around binary stars'. Together they form a unique fingerprint.Student theses
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Characterising transneptunian binaries in the hubble archive using Markov Chain Monte Carlo methods
Smith, R. (Author), Fitzsimmons, A. (Supervisor) & Schwamb, M. (Supervisor), Jul 2023Student thesis: Doctoral Thesis › Doctor of Philosophy
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