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#1 |
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So while we are talking about inertia:
I will define a "warp drive" as any mechanism that accelerates a body by warping space/time around it, rather than by applying a force to the body and an equal and opposite force to some other bodies (which will accellerate in the opposite direction). If such a drive is possible in principle it seems to me that the Law of Conservation of Momentum goes out of the window, at least for the bits of space/time where the warp drive has been working. As evidence, consider a warp driven spacecraft operating somewhere near Earth. It fires up its warp drive and 2 hours later is say 1.8 light hours from Earth (we'll leave faster than light travel out of the picture for now). The centre of mass of the Earth/spacecraft system has now moved, since part of that system has moved 2 light hours, without a balancing movement of any other mass in the opposite direction. How does this fit in with conservation of momentum? Or doesn't it? |
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#2 |
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I know nothing of such things but the way I thought of it is if space is warped to transport the ship from A to B then there was no actual movement and thus no momentum to conserve. The ship is simply transferred from A to B or if there is any movement it isn't 1.8 light years, it would be the length of the ship as it passes through whatever mechanism provides the warping...
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#3 |
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I know nothing of such things but the way I thought of it is if space is warped to transport the ship from A to B then there was no actual movement and thus no momentum to conserve. The ship is simply transferred from A to B or if there is any movement it isn't 1.8 light years, it would be the length of the ship as it passes through whatever mechanism provides the warping... |
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#4 |
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#5 |
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#6 |
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#7 |
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#8 |
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If you take a look at a simple system - A ship orbiting around a planet:
The centre of gravity is closer to the planet and then the ship travels through a "Warp" and now the ship is much further away but still in the same overall system. The centre of gravity of that system is further from the planet but still closer to the planet than to the ship. So, for the ship to come to a complete rest it needs to put on a greater amount of reverse thust than it would have had to do if it only moved a short distance from the planet. Isn't this extra thrust where the "missing" momentum goes? |
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#9 |
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If you take a look at a simple system - A ship orbiting around a planet: |
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#10 |
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Why would it need a reverse thrust? It just warps space in the opposite direction. |
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#11 |
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Because when it reaches its destination and comes out of the warp the gravity that was holding it in place is no longer there and so whatever momentum it had whilst orbiting the planet needs to be counteracted to stop the ship from moving... |
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#12 |
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But that's a tiny proportion of the total change in momentum (as viewed from an outside observer). |
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#13 |
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So while we are talking about inertia: |
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#14 |
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#15 |
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#16 |
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I imagine any space warping process would involve a suitable transfer of momentum to balance things up. Sort of analogous to the way momentum is transferred via curved space-time when a planet is revolving around a star. The planet's momentum changes from moment to moment and the star's momentum correspondingly changes from moment to moment and somehow the momentum adjustments must happen via the curved space-time between them.
Presumably an at-least-vaguely similar thing would happen via the warping of space. If this seems vague, that's because it is. :-) As I sit here typing my momentum must be changing in minute amounts due to my revolving around the Galactic centre. And the momentum of everything else in the Galaxy must be adjusting to take me into account. |
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#17 |
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#18 |
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#19 |
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Doesn't matter. Just make them arbitrarily far away so that everything that might be affected by the movement of the warp driven ship is included. Likewise we see large scale expansion of space/time, with smaller regions "decoupled" by the overall effects of gravity [space/time warpage] |
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#20 |
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