Maxwell's Demon

Interesting physics explained with many thought experiments and little math.
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SsDd
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Maxwell's Demon

Postby SsDd » Thu Oct 21, 2010 3:08 pm

The lecture video is embedded below.

Additionally, slides used in the lecture are embedded below, or can also be downloaded directly from here.

Questions after the lecture? Please feel free to post them in the same thread.


Click to play embedded YouTube video.





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Moonshadow
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Re: Maxwell's Demon

Postby Moonshadow » Sun Jan 23, 2011 5:39 pm

Wouldn't the requirement that entropy decreases as information is lost be consistent with the Bekenstein Bound http://en.wikipedia.org/wiki/Bekenstein_bound and the holographic priciple http://en.wikipedia.org/wiki/Holographic_principle ?

Moonshadow
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Re: Maxwell's Demon

Postby Moonshadow » Mon Jan 24, 2011 8:40 am

Thinking about it, it makes sense if you think of a checkerboard whose squares are randomly painted white or black.

In such a case, there would be 2^64 possible states of "disorder", a high amount of entropy.

But if the checkerboard kept losing squares until there was only one, there would be 2^1 = 2 states of disorder, a low amount of entropy.

A black hole's entropy is thought to be described by the surface area of the event horizon. After the black hole is no longer being "fed", it begins to evaporate by radiating Hawking radiation.

As it evaporates, its surface area becomes smaller, analogous to the checkerboard losing squares, so the black hole's entropy also becomes smaller.

However, the Hawking radiation is quite hot so it increases the entropy of the space surrounding the black hole and as such, the total entropy of the "system" increases.

A less 'cosmic' example would be how gravity squeezes graphite (w/ 2 dimensional symmetry) into diamond (w/ 3 dimensional symmetry). The diamond has less entropy than the graphite. Gravity provided the energy to heat and press the atoms into a more ordered arrangement. But, like with the black hole, this process radiates much heat and so the overall entropy of the system increases. The localized decrease in entropy is surrounded by a region whose entropy has increased.

The universe, in effect, contains Maxwell's "demon" in a jail.


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