<p>We don't really know what the statistics are for the frequency of solar systems is as a function of stellar density and many such systems in dense regions may be disrupted by close encounters with another star.</p>

<p>What I surmise you want is an estimate of the density of stars as a function of Galactocentric radius.</p>

<p>In the solar neighbourhood, there are 378 known stars within a distance of 10pc of the Sun, according to the <a href="http://www.recons.org/census.posted.htm" rel="noreferrer">RECONS project</a>. This gives a stellar density <span class="math-container">$n = 0.09$</span> per cubic parsec, which includes stars of all masses and white dwarfs. However, this includes multiple systems. If we ask what the density of stellar systems is, then it more like <span class="math-container">$n = 0.075$</span> per cubic parsec.</p>

<p>The average distance between stars is tricky to calculate because of the issue of multiple systems. About half of stars are in multiple systems, with a companion at distances of anything from a fraction of an AU to <span class="math-container">$10^5$</span> AU, though the distribution peaks at around 1000 AU.</p>

<p>The average distance between systems is about <span class="math-container">$n^{-1/3}$</span>, which is about 2.36 pc (or 7 light years).</p>

<p>The density of stars increases dramatically towards the Galactic bulge and then again towards the centre. However, since we would not actually detect all the very low mass stars that we can see in the solar neighbourhood, to some extent stellar density estimates rely on an assumption that the mass distribution of stars is similar throughout. There are huge uncertainties here; a lot of detail is discussed in the review by <a href="https://arxiv.org/abs/1006.0064" rel="noreferrer">Genzel et al. (2010)</a>.
The consensus seems to be that there are of order a million stars in the central parsec, giving an average separation of 0.01 pc, or 2500 AU.</p>

<p>This density falls by several orders of magnitude in the first 10pc. The bulge of the Galaxy has a radius of about 2 kpc and a mass, mostly in stars, of about <span class="math-container">$2\times 10^{10} M_{\odot}$</span>. If the average star has a mass of <span class="math-container">$\sim 0.3 M_{\odot}$</span> (as in the solar vicinity), then the stellar density in the bulge is about 2 per cubic parsec, with an average stellar separation of 0.8 pc (or 3 light years).</p>

CC BY-SA 4.0
2019-10-27T09:38:01.977Z
2019-10-27T09:38:01.977Z
ProfRob
<p>The distance from our Solar System to the nearest is roughly 260,000 AU. I am wondering what is the minimum distance between two Solar Systems. Since the center of our galaxy is supposed to be more dense than the spiral on which our Solar System is situated, I am guessing that the distances between adjacent Solar Systems would be smaller. Please give quantitative figures and references to peer-reviewed journals if possible. </p>

CC BY-SA 4.0
2019-10-26T22:05:01.550Z
Could you please specify the parameters of where near the center of the Milky Way exactly, you are trying to ask about.
Max0815
CC BY-SA 4.0
2019-10-26T22:44:35.943Z
I want to know how it varies from the outer spiral where we are situated to the innermost solar systems of our galaxy.
sidharth chhabra
CC BY-SA 4.0
2019-10-28T16:30:12.670Z
It's not clear what the density of planets is near galactic center. I've not seen figures for globular clusters (1LY or so separation), but those might be out there somewhere.
Wayfaring Stranger
<galaxy><solar-system>
What is the distance between the solar systems towards the center of galaxy?
sidharth chhabra
# What is the distance between the solar systems towards the center of galaxy?

(Asked by: username_0 on 2019-10-26)

The distance from our Solar System to the nearest is roughly 260,000 AU. I am wondering what is the minimum distance between two Solar Systems. Since the center of our galaxy is supposed to be more dense than the spiral on which our Solar System is situated, I am guessing that the distances between adjacent Solar Systems would be smaller. Please give quantitative figures and references to peer-reviewed journals if possible.

**Tags:** galaxy, solar-system
> **Comments:**
> **username_1**: Could you please specify the parameters of where near the center of the Milky Way exactly, you are trying to ask about.  
> **username_0**: I want to know how it varies from the outer spiral where we are situated to the innermost solar systems of our galaxy.  
> **username_2**: It's not clear what the density of planets is near galactic center. I've not seen figures for globular clusters (1LY or so separation), but those might be out there somewhere.  

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## 1 answers

### Answer by username_3 on 2019-10-27. Score: 7

We don't really know what the statistics are for the frequency of solar systems is as a function of stellar density and many such systems in dense regions may be disrupted by close encounters with another star.

What I surmise you want is an estimate of the density of stars as a function of Galactocentric radius.

In the solar neighbourhood, there are 378 known stars within a distance of 10pc of the Sun, according to the [RECONS project](http://www.recons.org/census.posted.htm). This gives a stellar density $n = 0.09$ per cubic parsec, which includes stars of all masses and white dwarfs. However, this includes multiple systems. If we ask what the density of stellar systems is, then it more like $n = 0.075$ per cubic parsec.

The average distance between stars is tricky to calculate because of the issue of multiple systems. About half of stars are in multiple systems, with a companion at distances of anything from a fraction of an AU to $10^5$ AU, though the distribution peaks at around 1000 AU.

The average distance between systems is about $n^{-1/3}$, which is about 2.36 pc (or 7 light years).

The density of stars increases dramatically towards the Galactic bulge and then again towards the centre. However, since we would not actually detect all the very low mass stars that we can see in the solar neighbourhood, to some extent stellar density estimates rely on an assumption that the mass distribution of stars is similar throughout. There are huge uncertainties here; a lot of detail is discussed in the review by [Genzel et al. (2010)](https://arxiv.org/abs/1006.0064).
The consensus seems to be that there are of order a million stars in the central parsec, giving an average separation of 0.01 pc, or 2500 AU.

This density falls by several orders of magnitude in the first 10pc. The bulge of the Galaxy has a radius of about 2 kpc and a mass, mostly in stars, of about $2\times 10^{10} M\_{\odot}$. If the average star has a mass of $\sim 0.3 M\_{\odot}$ (as in the solar vicinity), then the stellar density in the bulge is about 2 per cubic parsec, with an average stellar separation of 0.8 pc (or 3 light years).


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