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Fermi-Dirac distribution
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Quantum ideal-gas statistics
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Words: 345
Articles: 11
The mean occupation of a fermionic one-particle state of energy
E
is
f
(
E
)
=
e
β
(
E
−
μ
)
+
1
1
,
β
=
(
k
B
T
)
−
1
.
(9)
At zero temperature this becomes the step function
1
E
<
E
F
.
Table of contents
345
11
Fermi gas
Fermi-Dirac distribution
319
10
Fermi energy
Fermi gas
50
1
Fermi sea
Fermi energy
24
Ultrarelativistic ideal Fermi gas
Fermi gas
24
Degeneracy pressure
Fermi gas
24
Pauli paramagnetism
Fermi gas
69
1
Magnetic susceptibility
Pauli paramagnetism
26
Two-dimensional free-electron density of states
Fermi gas
116
2
Low-temperature particle-number cancellation for constant density of states
Two-dimensional free-electron density of states
91
1
Quadratic low-temperature energy correction for constant density of states
Low-temperature particle-number cancellation for constant density of states
38
Degeneracy pressure of a two-dimensional Fermi gas
Fermi gas
19
Ancestors
(5)
Quantum ideal-gas statistics
Statistical physics
Branch of physics
Physics
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(5)
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