qm8q10

Anonymous access to the webmaster to send a message concerning computer related errors in this question is available here.
Click here to get an explanation of notation.
This document has been called 276 times.
Assuming a degeneracy of 4 for this two particle system' energy level,

 
Figure 1: Bose-Einstein and Fermi-Dirac Counting

give the number of Bose-Einstein, Fermi-Dirac, and Boltzmann complections depicted, which would contribute to the overall counting problem in statistical thermodynamics.

One has for the number of (distinguishable) Boltzmann states

but the number of indistinguishable states is

which is the Boltzmann value corrected for indistinguishability. The number of Bose-Einstein states is

and the number of Fermi-Dirac states is

/ time_stamp:14:19 ,Monday, November 23, 20109
If you wish to enter into a technical discussion (with me or others) via e-mail, and need to use mathematical notation, consider using MathCast (PC's only) which allows pasting equations into e-mails.
If you just wish to write to me directly, without mathematical notation, then please use the form below:
If you wish to comment to C. W. David about this question, assumptions you are making, inconsistencies in the phraseology of the question, objections to the question, etc., etc., etc., you may use this space for that purpose.Please include your e-mail address explicitly. Thank you.
e-mail addresss = at (38.107.191.118)