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KGSS: Minmus-stationary orbits


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The Kerbin Geographic and Science Society (KGSS) is a casual and open society of volunteers that like to inject a little bit of real life science into the Kerbal Space Program. Exploding rockets and designing bizarre planes is fun but once you learn basic rocket design and orbital mechanics you may feel the urge to do something more purposeful. For those looking for a mission with a reason, or a reason to do a mission, the KGSS invites you to attempt the below hypothetical mission:

Insert a satellite in Minus-stationary orbit

The KGSS needs to place a satellite in a geostationary orbit above Minmus to measure night/day surface temperatures over a five Minmus day period. It is how unknown what the correct geostationary altitude is or if Minmus can maintain craft in this orbit. Your mission is to:

- determine the correct geostationary orbit for Minmus

- determine if a craft can remain stable in this orbit

- to orbit Minmus for five Minmus days so surface temperature readings can be collected (hypothetical).

Variations: Kerbin/Mun geostationary orbit

Mods: Any

Restrictions: None

Rewards: Fun

Tips: You will need to calculate or google the appropriate orbital altitude. Mechjeb mod can also help you calculate orbital periods.

The KGSS tries to inject real (or hypothetical) science into your space missions. If you decide to attempt this mission then please share your findings in SPOILER tags so the rest of us can enjoy the same fun you had in discover the result. :) More information on the KGSS can be found here: http://kerbalspaceprogram.com/forum/index.php?topic=11388.0

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As Minmus is tidally locked, it\'s geostationary height is some 40,000km.

Your number may be correct, but your reasoning is not. Whether a body is tidally locked has no effect on it\'s geostationary radius/speed. This is determined solely by the body\'s mass

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The challenge is not completely insoluble, however.

In the KSP physics simulation, there are points where you can be A) In an unpowered orbit, and B) stationary relative to a point on Minmus\' equator, for the requisite time period.

Where these points are, I leave as an exercise for the player.

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It\'s just how celestial mechanics work: for a tidally locked body the theoretical stationary orbit is always higher than the Lagrange points that are on the SOI border (we don\'t have the L-points, but the SOI radius is approximately the same).

IRL the only stationary points are the Lagrange points. In KSP we don\'t have them, but we can get on the same orbit around Kerbin just outside the SOI

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If you think again carefully, you\'ll find that

In the KSP physics simulation, there are points where you can be A) In an unpowered orbit, and B) stationary relative to a point on Minmus\' equator, for the requisite time period.

is true.

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The challenge is not completely insoluble, however.

In the KSP physics simulation, there are points where you can be A) In an unpowered orbit, and B) stationary relative to a point on Minmus\' equator, for the requisite time period.

Good idea! The range of available sub-points are limited to a range of longitudes roughly 173° wide on the Kerbin-ward side of Minmus, but it is still better than a telescope on Kerbin\'s surface.

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It\'s certainly fun to try. Getting the precise orbit will be nigh impossible with the current controls/engine but the principle can be tested. Of course, only two \'spots\' can be done like this - immediately before and immediately after the celestial body. I shall try. :)

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Hmmm. I\'m not sure what you\'re saying. The diameter of minmus from pole to pole should be the same as equator to equator - you\'re suggesting it\'s not? There will be terrain variance of course. Are you suggesting something else?

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No, bodies need to have a sufficient gravitational pull to have them relax into spheres. Either Minmus gets bigger, or it should be irregular.

Like so many things in the Kerbol system, Minmus is extremely dense. (So are our beloved Kerbals... Coincidence?) This too would affect the radius at which it becomes spherical. I found an article that derives the potato radius of a celestial object. It shows that the radius at which a body can be expected to be spherical is a function of the body\'s density and the properties of the materials that it is composed of.

Minmus has a reference radius of 60 km (i.e. the radius that the altimeter is referenced to). It has a mass of about 4.23x10^19 kg. That gives it an average density of roughly 46700 kg/m^3. That\'s 9 times greater than the density of Earth! I think we need to just suspend our disbelief and accept that Minmus is mostly spherical.

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