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Z^3 - (1-B) \, Z^2 +(A-2B-3B^2) \, Z -(AB-B^2-B^3) = 0



A=\frac{a \, \alpha \, p}{ R^2 \, T^2}



B=\frac{b \, p}{ R \, T}



a = 0.45724 \cdot \frac{R^2 \, T_c^2}{p_c}



b = 0.07780 \cdot \frac{R \, T_c}{p_c}



\alpha = \left( 1 + \kappa \, (1-T_r^{0.5}) \right)^2



\kappa = 0.37464 + 1.54226 \, \omega -0.26992 \, \omega^2


where

Compressibility factor

critical pressure

Gas pressure

critical temperature

Gas temperature

reduced temperature

Gas constant

accentric factor



where

Gas density

Gas pressure

Gas molar mass

Compressibility factor

Gas temperature

Gas constant



See also


Natural Science / Physics / Thermodynamics / Real Gas / Real Gas EOS @model