<p>Unless the stars comes so close that they actually collide, two stars will not be able to catch each other gravitationally. The reason is energy conservation: As they approach each other, their potential energy is converted into kinetic energy, increasing their velocities. When they are closest, their velocities are at their highest, but since there's nothing to take out energy from the system, their kinetic energy will be converted back to potential energy, propelling them far apart again.</p>

<p>If a third star is present, however, this may be able to extract energy from the system, so that one star is slung out while the other two start orbiting each other.</p>

<p>Note however that the probability of two stars encountering each other extremely small, and that of three stars is close to zero.</p>

<p>In the above, I have ignored the presence of planets. In principle, a large planet could help, but since their masses are much smaller than the stars', their effect is quite small.</p>

CC BY-SA 3.0
2015-02-20T15:35:21.623Z
The star in the question is actually a binary, w a brown dwarf. That *might* somehow get shot out fast enough to allow capture while conserving momentum.
Wayfaring Stranger
CC BY-SA 3.0
2015-02-21T20:31:20.127Z
Oh, you're right, I missed that. Yes, for a binary, one or both of the stars could become gravitationally bound. For this particular system, though, I think the probability is small, since they are so small and orbiting each other so closely (0.8 AU) that unless the come very close to the Sun, the will effectively act as a single point mass. I think…
pela
CC BY-SA 3.0
2015-02-19T19:56:33.683Z
2015-02-19T19:56:33.683Z
pela
<p>Earlier I read an article <a href="http://www.rochester.edu/newscenter/scholz-star/" rel="nofollow">here</a> stating that a binary pair of stars passed within 0.8 light years from the sun. That made we wonder why the stars weren't captured by the Sun's gravity since the sun's gravitational influence spans over 1 light year.</p>

<p>Could a passing star be captured by the Sun's gravity? if so how close would it have to be before it was captured?</p>

<star><the-sun><gravity>
Could a close passing star be captured by the Sun's gravity?
06needhamt
# Could a close passing star be captured by the Sun's gravity?

(Asked by: username_0 on 2015-02-19)

Earlier I read an article [here](http://www.rochester.edu/newscenter/scholz-star/) stating that a binary pair of stars passed within 0.8 light years from the sun. That made we wonder why the stars weren't captured by the Sun's gravity since the sun's gravitational influence spans over 1 light year.

Could a passing star be captured by the Sun's gravity? if so how close would it have to be before it was captured?

**Tags:** star, the-sun, gravity


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## 1 answers

### Answer by username_1 on 2015-02-19. Score: 13 | Accepted answer

Unless the stars comes so close that they actually collide, two stars will not be able to catch each other gravitationally. The reason is energy conservation: As they approach each other, their potential energy is converted into kinetic energy, increasing their velocities. When they are closest, their velocities are at their highest, but since there's nothing to take out energy from the system, their kinetic energy will be converted back to potential energy, propelling them far apart again.

If a third star is present, however, this may be able to extract energy from the system, so that one star is slung out while the other two start orbiting each other.

Note however that the probability of two stars encountering each other extremely small, and that of three stars is close to zero.

In the above, I have ignored the presence of planets. In principle, a large planet could help, but since their masses are much smaller than the stars', their effect is quite small.

> **Comments:**
> **username_2**: The star in the question is actually a binary, w a brown dwarf. That *might* somehow get shot out fast enough to allow capture while conserving momentum.  
> **username_1**: Oh, you're right, I missed that. Yes, for a binary, one or both of the stars could become gravitationally bound. For this particular system, though, I think the probability is small, since they are so small and orbiting each other so closely (0.8 AU) that unless the come very close to the Sun, the will effectively act as a single point mass. I think…  

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