GR0177 #49
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duckduck_85 2008-10-30 22:44:09 | I think it might be important to note that ETS is using the term "Maxwell-Boltzmann distribution" indistinctively from "Canonical Distribution" in this problem. Even though they do have the same mathematical form, i think it might be more appropriate to refer to this system as a system following a canonical distribution.
thatoneguy 2011-11-08 05:46:49 |
Old comment, but I don't think that's necessarily true. The Canonical Distribution doesn't have degeneracies. IIRC, it's of the form Z = . In particular, the distribution for an MB system can have degeneracies, unlike those systems which follow Fermi-Dirac statistics (which still follow the Canonical Distribution function. I believe they are using "Maxwell-Boltzmann Distribution" distinctively in this case.
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4elesta 2012-04-15 15:23:49 |
Please, can someone explain, why it's said that distribution is Maxwellian? thanks)
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ETScustomer 2017-10-10 18:53:57 |
Maxwell also did great thermal work.
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LaTeX syntax supported through dollar sign wrappers $, ex., $\alpha^2_0$ produces .
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$\int_0^\infty$ |
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$\partial$ |
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$\Rightarrow$ |
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$\ddot{x},\dot{x}$ |
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$\sqrt{z}$ |
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$\langle my \rangle$ |
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$\left( abacadabra \right)_{me}$ |
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$\vec{E}$ |
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$\frac{a}{b}$ |
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