Question: Analyze Bose-Einstein condensation in a cubical box with edge lengths L [i.e., for a potential V (x, y, z) that is zero inside the box

Analyze Bose-Einstein condensation in a cubical box with edge lengths L [i.e., for a potential V (x, y, z) that is zero inside the box and infinite outside it]. In particular, using the analog of the text’s simplest approximation, show that the critical temperature at which condensation begins is

T C 1 2 N 1/37 = Bramka [27" (c(0/2)"] 8mk L

and the number of atoms in the ground-state condensate, when T c⁰ , is

(4.56a)

T C 1 2 N 1/37 = Bramka [27" (c(0/2)"] 8mk L (4.56a)

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To analyze BoseEinstein condensation in a cubical box with edge lengths L we can use the simplest approximation known as the ideal gas approximation In this approximation we treat the particles as non... View full answer

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