I Can S5-HVS1 Retain Its Planets?

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Astronomers have identified the ultrafast star S5-HVS1, which was ejected from the Milky Way's supermassive black hole five million years ago, traveling at 6 million km/h. The discussion centers on whether S5-HVS1 could have retained any planets during its ejection. It is suggested that gravitational slingshots create precise trajectories, potentially allowing planets to diverge from their star due to the extreme speeds involved. The calculations indicate that while the star is moving significantly faster than the Sun, the differential acceleration experienced by any planets could allow them to remain in orbit up to the distance of Saturn. Ultimately, the likelihood of S5-HVS1 retaining its planets remains uncertain, but some orbits may still be stable.
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If S5-HVS1 ever had planets, would they all get stripped off when the star was ejected from the galaxy?
"Astronomers have spotted an ultrafast star [S5-HVS1], traveling at a blistering 6 million km/h, that was ejected by the supermassive black hole at the heart at the Milky Way five million years ago." -- https://www.sciencedaily.com/releases/2019/11/191112110238.htm

If this star had planets 5 million years ago, when it began its "blistering" journey, could it have held on to any of those planets, or would they all have been stripped off at the time of ejection?

Thanks.
 
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Gravitational slingshots produce fairly precise trajectories based on the gravity of the body doing the slingshotting and the closeness of the passby. NASA has made very precise use of this fact. Given the rather extreme results of this apparent event, I would think it likely that the planets would have had enough of a different distance to result is a slightly different trajectory that would likely have caused them to diverge, subsequently, from their sun.
 
I disagree with phinds. It's going fast, but not crazy fast: about 7x faster than the sun. The star making the closest approach to Sag A* is called S2, traveling 3x faster than that. Just ballparking it, that means a closest approach of around 7 light days and an acceleration of 1.5 x 10-2 m/s2. An earth-like orbit is at 8 light minutes, so the differential acceleration is ~10-5 m/s2. This is much smaller than the actual acceleration of 6 x 10-3 m/s2.

You're probably OK up to the orbit of Saturn or so.


 
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