M
mikeemmert
Guest
A reply to this post from silylene:<blockquote><font class="small">In reply to:</font><hr /><p>I am particularly interested in if you can find any chances for slow motion collisions. By this, I mean two moons which collide with a delta-v that is minimal Perhaps a delta-v of just a few tens of km/hr or less?). I think that the two moons would need to be nearly co-orbital for this to happen (not orbiting each other, but rather sharing almost the same orbit around the planet). As you know, Saturn has currently three pairs of nearly co-orbital moonlets. Is there any way to perturb these into a slow motion collision?<p><hr /></p></p></blockquote>I certainly do believe so. A picture of what I think is the result of a slow-motion collision is posted below.<br /><br />The three pairs of co-orbital (Lagrange) moons you mention prove that moons can form at Lagrange points L4 and L5. I believe that early in the history of the Solar system, objects formed at <i>every</i> Lagrange point in the Solar system; two each for all eight planets (Pluto's not a planet, <i>it</i> is a Lagrangian) and two each for the moons of the gas giant's planets. Let me concentrate for now on the moons of the gas giants. Since there are several photos on public websites I will need to make more than one post. I have a lull in my job with the Census Bureau right now while they decide what to do about nonresponse, so I'll try to get these in pretty quick here.<br /><br />I came up with this idea looking at a map of the orbits around the Sun/Earth Lagrange points L4 and L5. These points are about 60 degrees ahead of and 60 degrees behind the Earth in it's orbit around the Sun; more precisely, in the case of a perfectly circular orbit (of course Earth doesn't have one) the Sun, the Earth, and the Lagrange points L4 and L4 would form equilateral triang