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To: robertpaulsen
Ah. So you see the elevator only operating up to geostationary orbit -- I got the impression it was to operate all the way to 62,000 miles.

Well, that depends what you're using it for. If you want to get into orbit, the geostationary point is your destination. The outer part of the stalk could be used, though, for slinging something out into deep space. Once you get past the geostationary point, it doesn't cost any energy to slide outwards. When you get to the desired point on the stalk, you just let go, and off you fly to Jupiter. Certainly the farther out you go, the smaller the weight limit for the payload, because of the stress on the stalk.

The rising carriage would place a big "horizontal" force on the ribbon which cannot be canceled out by another carriage.

True, but the horizontal force depends on how fast you move the carriage. And it could be compensated, in part, by having several carriages going up and several going down at all times. The angular momentum shed by a descending carriage would, on average, be picked up by an ascending carriage.

As the other carriage is descending (and slowing horizontally), the ribbon will take on the shape of a huge "S".

I've seen pictures where space elevators are depicted as having a shape like a car antenna in a stiff breeze, bowing in the spinward direction and then arching backwards. I don't know whether that's right, though. It would be interesting to see the correct calculation.

258 posted on 06/26/2004 12:16:31 PM PDT by Physicist
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To: Physicist
"The angular momentum shed by a descending carriage would, on average, be picked up by an ascending carriage."

True, only if the ribbon were stiff. A flexible ribbon will form the letter "S" -- descending carriage pushing the ribbon one way, and the ascending carriage pushing the the ribbon the other.

As to how fast? Even going upwards at 1000 mph will take 24 hours to arrive at orbit. Sub-sonic? Two days. 100 mph? 10 days.

259 posted on 06/26/2004 12:26:21 PM PDT by robertpaulsen
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