A large satellite appears to be falling apart in geostationary orbit
arstechnica.com
arstechnica.com
Are we sure its a real satellite? and real news?
New Cloverfield franchise film is coming out in October: https://en.wikipedia.org/wiki/God_Particle_(film)
J. J. Abrams and his company Bad Robot is known for doing this type of guerrilla marketing ( http://cloverfield.wikia.com/wiki/Viral ), they did it for both original Cloverfield and for 10 Cloverfield Lane. It included fake YT news clips, fake websites for fake satellite/oil/power companies, fake press releases, the whole nine yards.
Fake satellite: http://cloverfield.wikia.com/wiki/ChimpanzIII
ExoAnalytic was founded in 2008, the same time Abrams ran his first viral campaign for the Cloverfield.
More about the tangled lore and extent of the viral marketing: https://www.youtube.com/watch?v=FtaCF87_d0c
There's a proposal to remove small objects from low earth orbit by shining an 10KW or so earth-based laser at them for a few hours. This exerts enough light pressure to drop their orbit deeper into the atmosphere, where they slow further, re-enter, and burn up. That's probably the most cost-effective approach proposed so far. Now that solid-state lasers in the 50KW range are available, this looks like a viable option.
It changes the shape of the orbit. Shooting sideways is hard (more atmosphere) but pushing it away from the center of the earth works too: The orbit becomes less circular and more elliptical. While the higher point (apogee) is further away than before, the lowest point (perigee) is closer.
Lower the perigee enough, and the satellite starts grazing the atmosphere. That's what really bleeds off energy, and causes the orbit to shrink overall.
> And how does that work in GEO?
I'm not sure. At that distance you can't rely on the same subtle destabilization, nor really hit it from any angle but "below".
Orbital dynamics is complicated and I admit I could be wrong here, but I'm pretty sure this is incorrect. If you push radially outward from a circular orbit, it should raise the apogee but keep the perigee the same.
I could see this working if you exert a radially outward force on an object in an elliptical orbit that is already coming in from apogee to perigee, because relative to the object's radial velocity that would actually be a braking maneuver. Is that what you meant?
The idea is, generally, to hit the debris at an angle as it approaches you (bottom front of you may)[1]. Depending on the shape of the object as well as the material of the surface, you'll be able to transfer enough momentum to actually slow it down as well as nudge it further (loss of mass?) out into a new orbit with a low enough perigee.
It's obviously not easy to predict the new orbit because debris comes in very different shapes, and of many different materials.
Also, because there's a transfer of energy, the part of its original Vx is lost in the process (the laser is deflected at an angle). There's no loss of total Vx (sum of laser Vx and debris Vx) however.
1: See figure 3 in page 6 of this pdf (the laser at an angle). https://arxiv.org/pdf/1004.0390
But assuming we do hit it like a T, the two things happen: loss of mass (laser ablation) and transfer of momentum. Vy will increase but Vx remains constant. The debris is moving in a straight line - that speed doesn't increase, but now it's moving at a different orbit so, relative to its previous orbit, Vx will appear to have reduced (but it hasn't).
But I'm definitely not an expert in orbital mechanics so don't quote me on that.
Maybe you can grok it by thinking of the laser as excerting torque on its current path, twisting it so that it soars higher initially but afterwards comes closer to the center of gravity of earth?
I believe that effect requires thrust to "speed up" the object along its current heading. (Prograde)
In the limit of an instantaneous impact, the body will change its velocity in a jump while not moving from the point of impact at all. Then it will continue to orbit the Earth on a new, elliptic orbit that shares with the old circular orbit the point of impact.
Since at this point the new radial velocity is positive, the body at this point is getting further away from the Earth. This means that before it will approach the point of impact again, it will have to be nearer the Earth. Hence the perigee is nearer the Earth than the point of impact.
https://commons.wikimedia.org/wiki/File:Orbitalaltitudes.jpg
It sounds like positional tolerances are about 1/10th of a degree in either direction, which leads to the back-of-the-envelope estimate of a 1800 satellite capacity at geostationary [2].
My mind is blown that a circle with a circumference of 2.65e5 km can only hold 1800 objects, safely, but that's what 1-dimensionality dictates. That number could be increased linearly with narrower positional tolerances.
But there is also, presumably, the potential for a lot more room in geosynchronous orbit, since satellite paths can spread into another dimension. Does anyone know if this actually works?
[1]: http://www.satsig.net/sslist.htm
[2]: http://scholarship.law.berkeley.edu/cgi/viewcontent.cgi?arti...
I'm guessing that some of the attitude-control thrusters malfunctioned. Maybe that's what rendered the satellite unresponsive.
But in any case, excessive rotation could fragment the satellite. From the observed rotation rate and the size of the satellite, one could estimate a range of relative fragment velocities. And if one knew the video's angular field of view, one could estimate observed relative fragment velocities. I don't know that, but they seem smaller than velocity differences between AMC-9 and other geostationary satellites.
So at that rate how fast is it spinning? Says it is fairly large satellite - car sized?
I actually work at a telescope where we're in the business of tracking satellites. Its boring work, but it's good as a summer job, and the professor it's under has me working on much cooler projects. I'll have to find the ephemerides of the sat and point out scope there.
I assume electronics that are failing due to shielding that has failed?