Beattie-Bridgeman equation of state
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The
Beattie-Bridgeman equation of state
is given by (Ref. 1 Eq. 1)
p
=
R
T
(
1
−
ϵ
)
v
2
(
v
+
B
)
−
A
v
2
{\displaystyle p={\frac {RT(1-\epsilon )}{v^{2}}}(v+B)-{\frac {A}{v^{2}}}}
where
A
=
A
0
(
1
−
a
v
)
{\displaystyle A=A_{0}\left(1-{\frac {a}{v}}\right)}
B
=
B
0
(
1
−
b
v
)
{\displaystyle B=B_{0}\left(1-{\frac {b}{v}}\right)}
and
ϵ
=
c
v
T
3
{\displaystyle \epsilon ={\frac {c}{vT^{3}}}}
References
James A. Beattie and Oscar C. Bridgeman "A NEW EQUATION OF STATE FOR FLUIDS. I. APPLICATION TO GASEOUS ETHYL ETHER AND CARBON DIOXIDE", Journal of the American Chemical Society
49
pp. 1665 - 1667 (1927)
Category
:
Equations of state
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