SRK29
|
 |
α(Tr) = [1 + (0.480 + 1.574
ω – 0.176 ω2)·(1 – Tr0.5)]2
|
the accuracy of SRK EoS was significantly
improved from RK
in vapor pressure prediction. |
SRK–Twu18
|
α(Tr) =
α(0)(Tr) + ω(α(1)(Tr) – α(0)(Tr)) |
α
of attractive term is a linear function
of the acentric factor, which can be easily extrapolated to the high-pressure
region. This model ensured more reliable and precise calculation results
of the high-pressure region for heavy hydrocarbons. |
|
α(i)(Tr) = TrN(i)(M(i) – 1)eL(i)(1 – TrN(i)(M(i))a For
|
PR30
|
 |
α(Tr) =
[1 + (0.37464 + 1.54226 ω – 0.26992 ω2)·(1 – Tr0.5)]2
|
the PR EoS had comparable accuracy of SRK EoS in vapor pressure
prediction and performed much better in liquid density calculation. |
PRSV31
|
α(Tr) =
[1 + m(1 – Tr0.5)]2
|
this model proposed an
additional parameter for
every pure substance and can yield a good agreement with equilibrium
data. |
m = k0 + k1(1 +Tr0.5)(0.7 – Tr)b For
|
k0 = 0.378893 + 1.4897153 ω
– 0.17131848 ω2 + 0.0196544 ω3
|
TST32
|
 |
α(Tr) =
α(0) (Tr) + ω(α(1)(Tr) – α(0)(Tr)) |
the PVT relation of Twu–Sim–Tassone
(TST) was slightly different from PR or SRK. This EoS has been found
to have better prediction of vapor pressure as well as liquid densities
from the triple point to the critical point. |
α(i) (Tr) = TrN(i)(M(i) – 1)eL(i)(1 – TrN(i)(M(i))c
|