[amsat-bb] Re: Langrangian points
G0MRF@aol.com
G0MRF at aol.com
Sat Jan 13 14:09:51 PST 2007
In a message dated 1/12/2007 7:22:19 AM GMT Standard Time, w7lrd at comcast.net
writes:
Hello Amsat'ers
Is it possible or practical to have a communications satellite at the L1 or
L2 points.
73 Bob W7LRD
Seattle
Hello Bob.
I finally got around to looking at The Langrangian points referred to in
your mail. - Thanks for that pointer, it's a really interesting piece of
physics. Good fun looking it all up.
At a first 'pass' it would appear that maintaining a satellite at the L1 and
L2 points would require some station keeping, hence fuel. They would give
excellent coverage from 56,000km / 200,000km respectively. Tracking the one
held between the sun and earth would give really simple tracking. Start by
pointing at the sun and then move around a little to peak the signals. - Of
course the disadvantage is that instead of cold sky you would have all the Sun
noise. The L2 point is only visible at night...so may be a bit 'antisocial' for
practical use. - I wonder how the eclipse works out there?
The ones I found most interesting were the L4 and L5 points. Areas of space
where satellites are held in a stable position by gravitational forces alone
without needing any fuel. Big problem there is the distance. At 60 degrees
ahead and behind the earths orbital position would make the path loss huge.
Also, apparently, those areas tend to gather space dust, rocks etc. Probably
a bit of a risk for collision albeit at low relative velocity.
Very thought provoking
73
David G0MRF
>From Wikipedia:
The Lagrangian points also Lagrange point, L-point, or _libration_
(http://en.wikipedia.org/wiki/Libration) point), are the five positions in
_interplanetary space_ (http://en.wikipedia.org/wiki/Interplanetary_space) where a
small object affected only by _gravity_ (http://en.wikipedia.org/wiki/Gravity)
can theoretically be stationary relative to two larger objects (such as a
_satellite_ (http://en.wikipedia.org/wiki/Satellite) with respect to the _Earth_
(http://en.wikipedia.org/wiki/Earth) and _Moon_
(http://en.wikipedia.org/wiki/Moon) ). The Lagrange Points mark positions where the combined
gravitational pull of the two large masses provides precisely the _centripetal_
(http://en.wikipedia.org/wiki/Centripetal) force required to rotate with them
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