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Classical limit of Bose--Einstein and Fermi--Dirac statistics
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Physics
Branch of physics
Statistical physics
Quantum ideal-gas statistics
Created
2026-09-24
Updated
2026-09-24
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When
E
−
μ
≫
k
B
T
, the additive
∓
1
is negligible and both
quantum
distributions reduce to the Maxwell--
Boltzmann factor
e
−
(
E
−
μ
)
/
(
k
B
T
)
.
Table of contents
Nonrelativistic Maxwell--Boltzmann number density
Classical limit of Bose--Einstein and Fermi--Dirac statistics
Nonrelativistic Maxwell--Boltzmann number density
0
0
0
Classical limit of Bose--Einstein and Fermi--Dirac statistics
For particles of
mass
m
, spin degeneracy
g
s
, and
energy
m
c
2
+
p
2
/
(
2
m
)
,
n
=
g
s
(
h
2
2
πm
k
B
T
)
3/2
e
(
μ
−
m
c
2
)
/
(
k
B
T
)
.
(1)
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Quantum ideal-gas statistics
Statistical physics
Branch of physics
Physics
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