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- Newsgroups: sci.physics
- Path: sparky!uunet!zaphod.mps.ohio-state.edu!caen!hellgate.utah.edu!lanl!beta.lanl.gov!u108502
- From: u108502@beta.lanl.gov (Andrew Poutiatine)
- Subject: Re: Do Balloons fly?
- Message-ID: <1992Nov6.152707.8015@newshost.lanl.gov>
- Sender: news@newshost.lanl.gov
- Organization: Los Alamos National Laboratory
- References: <1dbs8vINNau0@agate.berkeley.edu> <1992Nov5.154520.17143@husc3.harvard.edu>
- Date: Fri, 6 Nov 1992 15:27:07 GMT
- Lines: 65
-
- In article <1992Nov5.154520.17143@husc3.harvard.edu> mcrae@husc8.harvard.edu writes:
- >I've been out of physics since 1987, so don't be at all surprised if I
- >make some dumb mistakes in this post. But I'm sure _someone's_ got it
- >wrong, so here goes:
- >
- >>>Thus, consider this: If the air surrounding the balloon had exactly the
- >>>same density on all sides, then the balloon would not move (I think).
- >>
- >> No, actually it would sink, I think, because there is still the effect
- >> of gravity.
- >
- >Surely, surely not! We're talking about a standard helium-filled balloon,
- >aren't we, which is less dense than air. So consider a helium balloon in a
- >closed room with constant (to a close-enough approximation) pressure
- >throughout, so that the balloon's volume is independent of its position.
- >If the balloon rises, then some air falls to replace it, and the
- >gravitational potential energy of the system has decreased (because the
- >air is more massive than the balloon). Similarly, for the balloon to fall,
- >the GPE of the system would have to increase. So given that when a balloon
- >rises the released GPE is dissipated as heat in the system, the balloon's
- >ascent is thermodynamically irreversible (and can be driven e.g by thermal
- >motion of air molecules). Therefore, it seems to me that in the case of
- >uniform pressure, the gravitational field will still cause the balloon to
- >rise.
- >
- >The real-life case where there's a pressure gradient is trickier, because
- >one has to justify the claim that the air that falls is more massive than
- >the balloon allowing for them both changing volume during the process. But
- >consider a rigid hollow ball, with vacuum inside. This could function as a
- >balloon, being less massive than the air it displaces, and it won't change
- >volume -- the above account seems to work again, suggesting that it'll
- >work for everyday balloons (which don't seem to change volume much at all
- >in going from, say, ground level to 100ft).
- >
- >In sum, I'd have thought that the explanation for why balloons rise is the
- >same as that for why submarines rise when they blow their ballast tanks --
- >they're less dense than the surrounding medium, so when they rise the
- >medium sinks and gravitational potential energy is lost as heat.
- >
- >Of course, if I've got it all wrong please don't hesitate to tell me so.
- >
- >Andrew.
- >--
- >Andrew McRae Internet: mcrae@husc.harvard.edu
- > BITnet: mcrae@HUSC
-
-
- First off, it is not the density changes in the air that cause the balloon to
- float, it is the pressure gradient. After all, imagine a room in a zero-g
- field with air that has a one-d density gradient set up, but no pressure
- gradient. The balloon will not float or sink (neglecting diffusional effects).
-
- Secondly, although Andrew McRae's example is thought provoking, it is only
- that, since if in a gravitational field you somehow removed the pressure
- gradient, there would be nothing to hold the air in place, and it would
- accelerate constantly, as would the balloon, in the direction of the gravity
- vector.
-
- You simply cannot hold air in its place without a pressure gradient in a grav-
- itational field.
-
- What would be the consequences of such a setup that Andrew described? Well
- first rework all of classical and modern physics, and then let's decide. %^)
-
- -AIP
-