I am trying to model a 3-star system with a planet. The three stars have the same mass. I have gotten the stars (Yellow, Pink, Blue) into a stable orbit. However, I am wondering if a "free-floating" planet can exist in this system. By "free-floating," I mean a planet that does not orbit any star; it orbits the barycenter.

Currently, I only know of metastable orbits that work for a while, but then the planet crashes into a star or gets ejected. Here are my setups:

My attempt at this

My other attempt

Is there such a system that satisfies these conditions? If yes, is there a real-life example that astronomers know of?

  • There are 3 stars of the same mass.
  • There is a planet that orbits the barycenter of these three masses.
  • The planet is orbiting in a "Hot Jupiter" setup (the planet orbits close to the barycenter)
  • 1
    $\begingroup$ Three stars of equal masses is a 3 body problem that doesn't have a stable solution. I'm curious how long the orbits of the stars alone remain stable in your simulation? $\endgroup$ Commented Aug 5, 2020 at 18:25
  • $\begingroup$ There are a few peculiar solutions to the 3-body problem which are (meta)stable, e. g. by Euler and Lagrange. The general 3-body-problem or more bodies are not solvable analytically $\endgroup$ Commented Aug 5, 2020 at 18:42
  • $\begingroup$ These two examples are stable for all objects but the green one, as the green object is a planet. The planet needs a stable orbit, but the stars are fine. $\endgroup$
    – WarpPrime
    Commented Aug 5, 2020 at 19:02
  • $\begingroup$ @fasterthan thought Are the three stars simply color coded, or are they supposed to actually be different colors? Three stars in the same system would almost certainly have the same ages and the same initial composition, and so if they have identical masses they should always have identical spectra and colors. If there is a slight difference in their masses the smallest one could possibly still be bluish while the more massive two are already becoming red giants. $\endgroup$ Commented Aug 6, 2020 at 16:09
  • $\begingroup$ They are just color coded. Nothing to doo with the age. $\endgroup$
    – WarpPrime
    Commented Aug 6, 2020 at 16:59

1 Answer 1


This configuration should be possible if the planet is located sufficiently far from the barycentre (i.e. sufficiently far outside the outermost orbit of the triple): close-in orbits will end up being destabilised.

So far there are no confirmed exoplanets orbiting the common barycentre of three (or more) stars: while planets are known in triple star systems, they are usually found orbiting just one of the stars. There might be a triple star containing a circumbinary planet but can't find it right now (there's definitely a quadruple with a circumbinary planet though).

If you're willing to consider candidate planets, and to relax your requirement that the stars have the same masses and that the planet is as close to the barycentre as possible, Phuong et al. (2020) suggest the presence of a protoplanet located outside the dust ring of the system GG Tauri A, at a separation of ~290 au. GG Tauri A is a T Tauri triple system, comprising the primary GG Tau Aa (~0.6 solar masses) separated at ~35 au from a close (~4.5 au) binary GG Tau Ab1/Ab2 (~0.38 and ~0.3 solar masses).

The configuration is as follows (apologies to users of assistive technology):

            ┌ GG Tau Aa (~0.6 Msun)
      ┌35 au┤
      │     │      ┌ GG Tau Ab1 (~0.38 Msun)
      │     └4.5 au┤
      │            └ GG Tau Ab2 (~0.3 Msun)
290 au┤
      └ GG Tau Ac (candidate protoplanet)

Masses for Aa, Ab1 and Ab2 from Di Folco et al. (2014)

The protoplanet is inferred from spiral structure observed in the disc. The paper suggests that other spiral structures may be induced by additional protoplanets (GG Tau Ad and Ae) located even further out. As mentioned before, these protoplanets are not currently considered confirmed.

GG Tauri A is itself a member of a quintuple system, the binary GG Tauri B is located at a projected separation of ~1500 au from GG Tau A. GG Tau Ba is a ~0.12 solar mass star, while GG Tau Bb is a ~46 Jupiter mass brown dwarf (White et al. 1999).

  • $\begingroup$ So it is not possible to have a Hot Jupiter style planet orbiting such a trinary system? $\endgroup$
    – WarpPrime
    Commented Aug 5, 2020 at 19:03
  • 3
    $\begingroup$ @fastherthanlight You can have a Hot Jupiter style planet orbit IN in such a trinary system if it orbits one or two of the stars, in which case the other one or two stars would have to orbit several tiems as far away to have a stable orbit. And you can have a very cold planet orbiting AROUND such a trinary system if it orbits several times as far as the widest separation between the stars. But I don't think that you can have a planet orbiting the barycenter of the trinary system close to the barycenter than the three stars. $\endgroup$ Commented Aug 6, 2020 at 16:05

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